Dry ports can enhance port–hinterland connectivity while offering environmental benefits, but their contributions vary depending on port characteristics, spatial settings and inland network locations. Additionally, tightening environmental regulations in the shipping industry may increase regional disparities in the benefits of dry ports. This study examines the impact of environmental policies and dry port operations on regional disparities in dry port benefits.
A utility-based cost model evaluates accessibility to seaports in China's Bohai region under two scenarios: (1) direct road transport and (2) intermodal road–rail transport via dry ports. The difference in generalized cost measures between the two scenarios is considered to be the benefit of dry ports for the corresponding city.
This study reveals that while dry ports improve overall connectivity and provide economic and environmental benefits, these benefits are unevenly distributed across the hinterlands. Factors such as proximity to dry ports, frequency of rail services and cargo time value play significant roles in influencing accessibility. Furthermore, the implementation of carbon tax policies enhances the advantages for cities with efficient dry port operations.
Data reliance and uniform cost assumptions introduce biases. Future research should employ comprehensive data and assess green technologies to advance sustainable logistics at dry ports.
Policymakers can leverage these findings to guide dry port investments and design equitable environmental policies.
Equitable port access fosters economic growth and sustainable development in hinterland communities.
This study advances how dry ports and environmental regulations jointly shape regional logistic benefits, offering a framework for more informed decision-making in port–hinterland planning.
1. Introduction
Dry ports play a vital role in port–hinterland settings, serving as inland intermodal terminals that connect seaports and hinterlands by road, rail, or both (Nguyen and Notteboom, 2019; Deshmukh and Song, 2023). Dry ports can also relieve congestion and capacity overflow at seaports by processing time-consuming services, including storage, consolidation, container maintenance and customs clearance, at inland locations away from seaports (Lim and Lee, 2013; Nguyen et al., 2021). Shifting from road-only to road–rail intermodal freight transportation between seaports and inland areas via dry ports can yield environmental advantages, including reduced greenhouse gas (GHG) emissions per ton-km (Roso, 2007; Lättilä et al., 2013; Bask et al., 2014). Recently, the environmental benefits of dry ports have gained increasing attention owing to international and national policies to reduce GHGs, such as achieving alternative zero or near-zero GHG fuels by 2030 in the international maritime shipping industry (IMO, 2023) and achieving carbon neutrality by 2060 in China (IEA, 2020, 2021).
According to Witte et al. (2019), dry port research has evolved from port regionalization (Notteboom and Rodrigue, 2005) to a contextualization stage that emphasizes spatial and institutional aspects (Wilmsmeier et al., 2011). However, the contribution of dry ports to shippers in the hinterland region may vary depending on the characteristics of the dry ports, shippers locations and the inland freight transportation network (Beresford et al., 2012; Nguyen and Notteboom, 2019; Nguyen et al., 2021). Shippers' choice of dry port usage can be affected by transportation costs, time sensitivity, service levels (e.g. rail frequency), environmental regulations and geographical factors (Sdoukopoulos and Boile, 2020). Consequently, dry ports may not be uniform for all shippers, leading to regional disparities in seaport accessibility (Thill and Lim, 2010).
Furthermore, not all dry ports have been effectively utilized. For example, there are more, although China has over 100 dry ports; many are not preferred by shippers due to insufficient rail connections (Beresford et al., 2012). The rail service frequency at dry ports is a key attribute of port–hinterland connectivity (Deshmukh and Song, 2023). Moreover, cargo with higher time values is typically more sensitive to the rail service frequency (Yang et al., 2020).
Dry ports have been widely examined in the literature for their role in reducing transportation costs and GHG emissions (Roso, 2007; Lättilä et al., 2013; Bask et al., 2014). However, research addressing the impacts of carbon taxation within dry port contexts remains limited. Existing studies on carbon tax policies in maritime transportation have predominantly concentrated on seaports and shipping (Wang and Zhu, 2023; Rojon et al., 2021), leaving a significant gap in understanding their implications for inland intermodal infrastructure. This gap prevents a comprehensive assessment of the potential of carbon taxation to influence dry port development and its broader implications for promoting regional spatial equity in freight distribution systems, an objective explicitly emphasized by many national and regional governments (Fried et al., 2024). To address this gap, this study aims to investigate the impact of environmental policies and dry port operations on regional disparities in dry port benefits. Accordingly, this study poses the following research questions:
How environmental regulations, such as a carbon tax policy, could affect the cost benefits and regional disparities associated with dry port conditions?
What is the expected impact of carbon tax, dry port railway services and the time value of goods on the accessibility to seaports and utilization rate of dry ports?
This study focuses on Qingdao Port and Tianjin Port in the Bohai Sea region of Northern China, two of the country's largest container ports. Although these ports were among the earliest in China to develop inland dry port systems (Beresford et al., 2012), their hinterland regions lag behind southern China in terms of economic development and infrastructure, suggesting that dry ports may yield greater marginal improvements in this context. This makes the region particularly suitable for examining how dry ports affect regional disparities in seaport accessibility. A utility-based accessibility framework is employed to calculate destination port-specific accessibility under two scenarios: (1) road-only and (2) road–rail intermodal transportation using a dry port. The difference in generalized cost measures between the two scenarios is considered to be the benefit of dry ports for the corresponding city. This approach can be applied to identify the weaknesses in several dry port systems and improve the sustainability of the dry port sector by addressing these issues.
The remainder of this paper is organized as follows: Section 2 reviews the literature, Section 3 describes the cost-based accessibility model and data sources, Section 4 presents an empirical study of six provinces and two ports and Section 5 concludes with policy implications and directions for future research.
2. Literature review
2.1 Accessibility indicator
Accessibility is defined as “the ease of reaching any location from a specific point using a particular transport system” (Dalvi and Martin, 1976) and has been referred to as a critical factor influencing the development of regional transport networks (Taaffe et al., 1973). A widely adopted framework classifies accessibility measures into four distinct categories (Geurs and Wee, 2004). The first of these categories is infrastructure-based, focusing on travel speeds and congestion-related time losses (Linneker and Spence, 1992). The second category is location-based, analyzing the interplay between land use and transport networks, for example, by measuring distances or potential opportunities from origins to destinations (Hansen, 1959). The third category is person-based, which examines how individual travel constraints may impact feasible activities (Recker et al., 2001). The fourth category is grounded in utility theory, interpreting accessibility as the outcome of travelers' or shippers' transport choices (Koenig, 1980).
Many studies have used location-based methods to investigate freight accessibility (Thomas et al., 2003; Thill and Lim, 2010). For example, Thill and Lim (2010) used a gravity-based potential accessibility measure to examine the effect of intermodal freight networks on port accessibility and found that such networks can notably decrease regional accessibility disparities. Freight accessibility involves not only the distance to final markets but also intermediate nodes such as dry ports, which can play an important role in enhancing accessibility (Roso et al., 2009). Researchers have recently begun adopting utility-based measurement methods to capture this complexity within freight networks, incorporating factors such as service frequency or capacity constraints into their models. For instance, discrete-choice frameworks (Handy and Niemeier, 1997; Guzman et al., 2023) have been adopted to measure accessibility in scenarios involving multiple modes of transportation and route selection. For example, Guo and Yang (2018) employed a generalized cost and discrete choice-based model to reflect shippers' route selection process when measuring accessibility. Similarly, Yang et al. (2020) employed a utility theory-based model to assess the freight accessibility between Chongqing and Europe. They concluded that the use of the China–Europe Railway Express enhanced trade accessibility between Chongqing and Europe.
In practice, these accessibility metrics can be used to evaluate the effectiveness of investing in transportation infrastructure. For example, Wan et al. (2014) utilized a data envelopment analysis (DEA) model to analyze the impact of hinterland accessibility on port productivity in the US. Wei et al. (2018) employed the concept of “accessibility” as a metric to evaluate the connectivity level between nodes in inland provinces and ports within the 21st century Maritime Silk Road network, drawing on the principles of closeness centrality from complex network theory. Therefore, by adopting discrete-choice or network-based methods, policymakers or dry port investors can better evaluate how dry port services influence mode selection, transportation times and overall accessibility.
2.2 Operational efficiency of dry ports
By establishing rail links with seaports, dry ports can help seaports improve service levels, capacity and storage areas (Roso, 2007; Roso and Lumsden, 2010; Lättilä et al., 2013). Consequently, dry ports are a significant component of port–hinterland settings (Sdoukopoulos and Boile, 2020; Jeevan et al., 2023), with their efficiency directly affecting the performance of seaport operations. The location of a dry port is key in defining a seaport's hinterland. Roso et al. (2009) categorized inland nodes into close, mid-range and distant dry ports based on proximity to seaports. However, despite the distance, the efficiency impact of dry ports on hinterland regions varies depending on the type of cargo, time value, operational efficiency, environmental performance and other factors. Integrating these parameters into a methodology remains a challenge (Nguyen and Notteboom, 2019; Sdoukopoulos and Boile, 2020).
From a cost-efficiency perspective, compared to road transportation, rail transportation through dry ports has cost advantages for long-distance and large-volume shipments (Bask et al., 2014). However, effectiveness depends on geographical location and operational efficiency. Inefficient rail operations may cause delays (Rodrigue and Notteboom, 2009). Wan et al. (2014) found that seaports cannot benefit fully unless the rail line is directly connected to the port yard, underscoring the importance of infrastructure planning to operational efficiency. Jensen et al. (2019) developed an intermodal freight transport chain choice model based on freight datasets from France and Sweden. Their findings indicate that direct rail terminal access at either the origin or the destination significantly increases shippers' likelihood of selecting rail-based transport. In practice, the Port of Gothenburg in Sweden has already adopted such a design, with all trains from inland ports arriving at the port yard. In contrast, at the Port of Hamburg, trains first arrive at various terminals outside the main port area and require trucks for shunting operations, an arrangement that negatively impacts the port's efficiency in handling rail cargo (Khaslavskaya et al., 2024). In order to investigate efficiency metrics further, Chang et al. (2019) revealed the technical efficiency of eight dry ports in the Chinese Ningbo Port using DEA. They found that railways enhanced dry port efficiency only when the distance between the hinterlands and seaports exceeded 500 km. These findings highlight that dry port operational efficiency is determined by multiple factors, such as location, infrastructure connectivity, scheduling and cargo characteristics. However, existing studies have yet to integrate these factors into one framework. This gap underscores the need for a comprehensive framework to assess dry port efficiency under different hinterland scenarios.
2.3 Dry ports and carbon policies
Environmental sustainability has become an emerging topic in dry port research (Miraj et al., 2021). Many studies discuss the positive impact of dry ports on GHG emission reductions by minimizing truck traffic (Roso, 2007).
In the context of sulfur emission regulations, Henttu and Hilmola (2011) examined how a dry port network could cut transportation costs and improve environmental outcomes. Subsequent research has primarily concentrated on estimating emission reductions by adopting various dry port routes (Lättilä et al., 2013; Pham and Lee, 2019) or switching to clean energy options (Aksoy and Durmusoglu, 2020). In a case study from northern Italy, Carboni and Orsini (2020) developed a simulation-based framework to quantify such environmental benefits. They analyzed the rail connection between the Port of Venice and the Padua dry port, finding that it could reduce CO2 emissions by approximately 8,000 tons per year.
Dry port network design also affects emissions. Qi et al. (2022) found that the “last mile” link to the seaport, which refers to whether a dry port's railway is directly connected to the seaport yard, significantly influences carbon emissions within the dry port network. They also found that rail departure flexibility and frequency have a significant impact on shippers' choices, thus indirectly impacting carbon emissions. Dry ports also contribute to environmental sustainability through empty container repositioning (ECR). Castrellon et al. (2023) developed a simulation approach to assess the environmental impacts of ECR strategies. According to their study at Eskilstuna Dry Port in Sweden, with full collaboration among container owners, CO2 emissions from inland ECR could be reduced by up to 32%.
As the environmental benefits of dry ports receive more empirical support, policymakers are looking for ways to expand these advantages across entire logistic corridors. For example, the EU's “Green Corridor” strategy sets carbon reduction targets for participants operating along specific maritime routes. An important part of this plan is to encourage inland ports to form joint performance agreements, thereby promoting shared responsibility for emission reductions (Psaraftis and Panagakos, 2012; Ismail et al., 2024). Some dry ports have already responded to these initiatives. Nuremberg Freight Village in Germany (Oláh et al., 2018), for instance, has adopted electric delivery trucks and achieved environmental certifications. Similarly, the Eskilstuna dry port in Sweden has completed rail electrification projects (Castrellon et al., 2023).
Despite these insights, many dry port-related studies rely on limited or incomplete operational data, which constrains the accuracy of carbon emission estimates. Wei et al. (2018) collated a dataset encompassing trade and distance metrics for 39 Chinese dry ports and constructed a hub-and-spoke network to quantify the impact of external policy factors on these dry ports. However, studies employing time costs and rail service data for dry ports are scarce. Even when measuring the environmental benefits of dry ports, more detailed information on dry ports should be included in the carbon measurement model, such as the authorities' environmental policies, container weight, dry port capacity and frequency of rail operations (Rodrigues et al., 2024; Lättilä et al., 2013). This study addresses this gap by using realistic transport data from dry ports to assess the impact of environmental policies on dry port operations and their benefits to hinterland regions.
Table 1 summarizes the research topics, methodologies and key issues of selected references reviewed in this chapter, illustrating the different perspectives that scholars have adopted in dry port research.
Summary of methodologies and key issues in relevant research
| Research topics | References | Methodologies | Key issues | |
|---|---|---|---|---|
| Accessibility indicators | Thomas et al. (2003), Thill and Lim (2010) | Gravity-type measures | Measuring and evaluating intermodal transport accessibility, with a focus on the sensitivity and variability of key accessibility parameters | |
| Guo and Yang (2018), Yang et al. (2020) | Discrete choice models | |||
| Operational efficiency of dry ports | Dry port concepts and definitions | Roso et al. (2009) | Conceptual framework development | Addressing the evolving definitions of dry ports, their classification frameworks, and the strategic factors driving their development |
| Roso and Lumsden (2010) | Literature review and case studies | |||
| Miraj et al. (2021) | Bibliometric analysis, qualitative methods | |||
| Dry port operations and management | Rodrigue and Notteboom (2009) | Theoretical extension with case studies | Highlighting the critical roles of dry port stakeholders, the expansion of value-added services, and the associated operational strategies and risks | |
| Chang et al. (2019) | DEA, tobit regression analysis | |||
| Bask et al. (2014), Jeevan et al. (2023) | Case studies with interview | |||
| Rodrigues et al. (2024) | Exploratory factor analysis (EFAs), Fuzzy-DEMATEL approach | |||
| Dry port connectivity and hinterland integration | Wei et al. (2018) | Two-stage logistic gravity model | Assessing how external policies, seaport scale, and other factors affect the links between dry ports, seaports, and their hinterlands | |
| Nguyen and Notteboom (2019) | Nonparametric tests | |||
| Jensen et al. (2019) | Nested logit model | |||
| Khaslavskaya et al. (2024) | Case study | |||
| Environmental sustainability of dry ports | Roso (2007), Henttu and Hilmola (2011), Lättilä et al. (2013), Pham and Lee (2019), Castrellon et al. (2023) | Modeling and optimization | Using dry ports can effectively reduce carbon emissions and reliance on trucking, but it must balance environmental and economic goals under changing regulations | |
| Carboni and Orsini (2020), Oláh et al. (2018) | Case study | |||
| Research topics | References | Methodologies | Key issues | |
|---|---|---|---|---|
| Accessibility indicators | Gravity-type measures | Measuring and evaluating intermodal transport accessibility, with a focus on the sensitivity and variability of key accessibility parameters | ||
| Discrete choice models | ||||
| Operational efficiency of dry ports | Dry port concepts and definitions | Conceptual framework development | Addressing the evolving definitions of dry ports, their classification frameworks, and the strategic factors driving their development | |
| Literature review and case studies | ||||
| Bibliometric analysis, qualitative methods | ||||
| Dry port operations and management | Theoretical extension with case studies | Highlighting the critical roles of dry port stakeholders, the expansion of value-added services, and the associated operational strategies and risks | ||
| DEA, tobit regression analysis | ||||
| Case studies with interview | ||||
| Exploratory factor analysis (EFAs), Fuzzy-DEMATEL approach | ||||
| Dry port connectivity and hinterland integration | Two-stage logistic gravity model | Assessing how external policies, seaport scale, and other factors affect the links between dry ports, seaports, and their hinterlands | ||
| Nonparametric tests | ||||
| Nested logit model | ||||
| Case study | ||||
| Environmental sustainability of dry ports | Modeling and optimization | Using dry ports can effectively reduce carbon emissions and reliance on trucking, but it must balance environmental and economic goals under changing regulations | ||
| Case study | ||||
3. Methodology
In this study, the freight network offers a road-only route and multiple intermodal transport routes, including scheduled rail lines between dry ports and seaports, as illustrated in Figure 1. In road-only transport, containers are transported directly from the city district to the seaport. When dry ports are used, containers are initially transported to one of the dry ports from the city district and subsequently transferred to the scheduled rail line to the seaport yard.
The diagram starts on the top left with an icon of a factory labeled “Shipper (origin)” and an icon of a crane labeled “Port yard” on the right. A solid line connects the factory to the port yard with the label “Road-only scenario.” Below the line at the center, three icons of a crane lifting boxes are arranged vertically. The top icon is labeled “Dry port 1.” The middle icon is labeled “Dry port 2,” and the bottom icon is labeled “Dry port n.” A series of small horizontal dots is shown between “Dry port 2” and “Dry port n.” From the factory, three solid diagonal downward lines branch out. The top line is labeled “Road” and connects to “Dry port 1.” The second and the third line connect to “Dry port 2” and “Dry port n,” respectively. From each of the dry ports, dashed lines extend diagonally upward and connect to “Port yard” on the right. The line between “Dry port 1” and “port yard” is labeled “Rail.” At the bottom, a legend is shown with two icons: a factory connected to a crane by a solid line labeled “Road-only scenario.” The icon of the factory connected to the crane through intermediate crane lifting boxes, with dashed lines, is labeled “Dry port intermodel scenario.”Hinterland container transport network with dry port participation. Source: Figure by authors
The diagram starts on the top left with an icon of a factory labeled “Shipper (origin)” and an icon of a crane labeled “Port yard” on the right. A solid line connects the factory to the port yard with the label “Road-only scenario.” Below the line at the center, three icons of a crane lifting boxes are arranged vertically. The top icon is labeled “Dry port 1.” The middle icon is labeled “Dry port 2,” and the bottom icon is labeled “Dry port n.” A series of small horizontal dots is shown between “Dry port 2” and “Dry port n.” From the factory, three solid diagonal downward lines branch out. The top line is labeled “Road” and connects to “Dry port 1.” The second and the third line connect to “Dry port 2” and “Dry port n,” respectively. From each of the dry ports, dashed lines extend diagonally upward and connect to “Port yard” on the right. The line between “Dry port 1” and “port yard” is labeled “Rail.” At the bottom, a legend is shown with two icons: a factory connected to a crane by a solid line labeled “Road-only scenario.” The icon of the factory connected to the crane through intermediate crane lifting boxes, with dashed lines, is labeled “Dry port intermodel scenario.”Hinterland container transport network with dry port participation. Source: Figure by authors
As shown in Figure 1, the shipper can choose one of n+1 routes (n road–rail via a dry port and one road transport) to transport its cargo to the destination seaport. Utilizing a discrete choice model to estimate accessibility allows one to evaluate shippers' willingness to pay for various transportation routes while considering generalized costs, such as time, environmental and transportation costs.
To facilitate understanding, the flowchart (Figure 2) shows the process from raw data collection to model output. The following sections will elaborate on each step in detail.
The flowchart begins from the top with a text box labeled “Data Collection.” A line extends downward and divides into two arrows pointing to two text boxes. On the left, the text box is labeled “Road Data: Road network data including distance, time, and toll fees obtained via A M A P A P I.” On the right, the text box is labeled “Rail Data: Rail transport data for dry ports acquired from government agencies or public sources.” Downward arrows from both text boxes converge into a single text box labeled “Data Preprocessing and Integration.” From this text box, a line labeled “Accessibility Calculation” extends downward. Three small text boxes on the right are arranged in a vertical series labeled from top to bottom as follows: “No carbon tax” “16 U S D per t C O subscript 2 e” “50 U S D per t C O subscript 2 e” Leftward arrows from these three text boxes point to the line “Accessibility Calculation.” This line divides into two arrows. The left arrow leads to a sequence of four text boxes arranged in a vertical series connected by downward arrows, labeled from top to bottom as follows: “Calculate Generalized Transportation Cost Formula (1)” “Calculate the Utility of Each Route Formula (2)” “Calculate the Probability of Each Route Formula (3)” “Calculate Accessibility Formula (4)” The right arrow leads to a text box labeled “Calculate Accessibility (Road-Only Scenario as Baseline) Formula (5).” From the bottom of both “Calculate Accessibility Formula (4)” and “Calculate Accessibility (Road-Only Scenario as Baseline) Formula (5),” arrows converge into a single text box labeled “Calculate Cost Benefit Formula (6).” A downward arrow points to the final text box labeled “Result Analysis and Policy Discussion.”Data processing and model output flowchart. Source: Figure by authors
The flowchart begins from the top with a text box labeled “Data Collection.” A line extends downward and divides into two arrows pointing to two text boxes. On the left, the text box is labeled “Road Data: Road network data including distance, time, and toll fees obtained via A M A P A P I.” On the right, the text box is labeled “Rail Data: Rail transport data for dry ports acquired from government agencies or public sources.” Downward arrows from both text boxes converge into a single text box labeled “Data Preprocessing and Integration.” From this text box, a line labeled “Accessibility Calculation” extends downward. Three small text boxes on the right are arranged in a vertical series labeled from top to bottom as follows: “No carbon tax” “16 U S D per t C O subscript 2 e” “50 U S D per t C O subscript 2 e” Leftward arrows from these three text boxes point to the line “Accessibility Calculation.” This line divides into two arrows. The left arrow leads to a sequence of four text boxes arranged in a vertical series connected by downward arrows, labeled from top to bottom as follows: “Calculate Generalized Transportation Cost Formula (1)” “Calculate the Utility of Each Route Formula (2)” “Calculate the Probability of Each Route Formula (3)” “Calculate Accessibility Formula (4)” The right arrow leads to a text box labeled “Calculate Accessibility (Road-Only Scenario as Baseline) Formula (5).” From the bottom of both “Calculate Accessibility Formula (4)” and “Calculate Accessibility (Road-Only Scenario as Baseline) Formula (5),” arrows converge into a single text box labeled “Calculate Cost Benefit Formula (6).” A downward arrow points to the final text box labeled “Result Analysis and Policy Discussion.”Data processing and model output flowchart. Source: Figure by authors
3.1 Discrete choice model-based accessibility measures
Discrete choice models were introduced by Ben-Akiva and Lerman (1985) and have been widely used in transportation studies to model path choices from a discrete number of alternatives that connect path utility and selection likelihood (Yang et al., 2020; Guo and Yang, 2018; Handy and Niemeier, 1997). In the context of accessibility measurement, generalized cost—covering travel time, monetary expenses, service frequency and other inconveniences—plays a pivotal role in shaping route and mode choices. According to Guo and Yang (2018), generalized cost is the central explanatory variable in discrete choice models, representing perceived disutility of travel. A lower generalized cost makes routes or destinations more attractive and thus more accessible. In this research, accessibility is defined as the inverse generalized cost: as generalized cost decreases, reaching a destination becomes easier. This inverse relationship aligns with utility-based theoretical foundations. Assuming that shippers favor routes with higher utility, this study developed a generalized transportation cost model incorporating three key attributes: time, transport (including toll fees) and environmental costs. The generalized transportation cost function for transporting a 25 ton 40 ft container from the city to the port on route k is as follows:
where
is the time spent on road transport from city to port
is the time spent on rail transport from city to port (if used)
is the route identifier (k = 0 for road-only; k = 1, ⋅⋅⋅, n for road–rail via dry port k)
is the road distance from shipper to port
is the rail distance from shipper to port (if used)
is the unit road transport cost per 40 ft container
is the unit rail transport cost per 40 ft container
is the time value cost
is the weekly train departure frequency from dry port k
is the toll fee
are the carbon emissions per ton-km on the road and rail, respectively )
denotes the container weight
Subsequently, as Handy and Niemeier (1997) suggested, the utility of route k between city i and seaport j can be computed as follows:
where is the path with the highest generalized cost value.
The choice probabilities of route k can be calculated using the multinomial logit (MNL) model as follows:
The route with the highest generalized cost has the lowest accessibility from the city to the seaport. Therefore, accessibility from city to port () is expressed as follows:
In addition to port accessibility, this study also computed accessibility in the absence of dry ports, where the road-only shortest path route is considered.
The cost difference between the two scenarios can be considered as the cost benefit of using intermodal transport via a dry port.
3.2 Data preparation
3.2.1 Road transport networks
Road freight transport data are typically acquired via surveys, questionnaires and government sources. However, the actual road freight transport is subject to traffic congestion and road weight limitations. The application programming interface (API) offered by web-based geographic information systems has recently gained popularity in the literature for obtaining more realistic and precise road network data (Guzman et al., 2023).
This study accessed road network data (distance, travel time and tolls) through the API of the Chinese mapping service AMAP location-based services (LBS). It can perform path planning based on real-time traffic conditions and weight restrictions. The routing option selected for this study was AMAP's primary recommendation, which avoids congestion, shortens travel distance and reduces travel time.
For freight route planning, AMAP LBS requires truck specifications. Table 2 lists parameters for a 40 ft container truck. According to the Ministry of Railways of the People’s Republic of China (2013), a 40-ft container's gross weight cannot exceed 25 tons. Table 3 lists the results of AMAP truck route planning.
Truck specifications for path planning
| Truck Weight (ton) | Gross weight (ton) | Truck length (meter) | Truck width (meter) | Truck height (meter) | Axles | Standard | Power type |
|---|---|---|---|---|---|---|---|
| 6 | 25 | 14.6 | 2.5 | 3.9 | 3 | China IV | Diesel |
| Truck | Gross weight (ton) | Truck length (meter) | Truck width (meter) | Truck height (meter) | Axles | Standard | Power type |
|---|---|---|---|---|---|---|---|
| 6 | 25 | 14.6 | 2.5 | 3.9 | 3 | China IV | Diesel |
AMAP truck route planning results
| Road travel distance (Km) | Road toll (CNY/USD) | Travel time (hour) | |
|---|---|---|---|
| Maximum | 1549.52 | 1867.00/287.23 | 16.98 |
| Minimum | 14.10 | 0.00/0.00 | 0.45 |
| Mean | 563.54 | 689.14/106.2 | 6.34 |
| Std. Dev | 277.73 | 370.52/57.00 | 2.82 |
| Road travel distance (Km) | Road toll (CNY/USD) | Travel time (hour) | |
|---|---|---|---|
| Maximum | 1549.52 | 1867.00/287.23 | 16.98 |
| Minimum | 14.10 | 0.00/0.00 | 0.45 |
| Mean | 563.54 | 689.14/106.2 | 6.34 |
| Std. Dev | 277.73 | 370.52/57.00 | 2.82 |
3.2.2 Study area
The study area includes two seaports (Qingdao and Tianjin) and their hinterland regions in China. In 2024, Qingdao Port and Tianjin Port handled 30.87 million and 23.29 million TEUs, respectively, together accounting for approximately 16.3% of the national total (Ministry of Transport of the People's Republic of China, 2025). Based on the annual port reports, six provinces with stable cargo supply connections to these two ports were selected. Four are inland (Henan, Shanxi, Shaanxi and Anhui), and two are coastal provinces (Shandong and Hebei). Fourteen dry ports operating normally were selected within the study area.
3.2.3 Cost data
Road freight rates
Based on the information provided by “China's Container Transport Network [1],” the unit distance cost for a 40-ft container on the road was set to 8.50 CNY (≈1.31 USD)/km. Interviews conducted with Chinese freight forwarders and truckers confirmed that most shippers pay for one-way shipments, as they tend to find truckers who do not have to return to the origin location with empty containers. Therefore, the road freight rate for one-way shipments from city districts to seaports was considered in this study.
Rail freight unit cost
The rail freight rate was set to 2.70 CNY (≈0.42 USD)/km for a single 40-ft container, according to the China Railway Website [2]. Owing to the limited public availability of railroad operation data for dry ports, some data were acquired by contacting relevant government departments and requesting information disclosure. Details of the train services between the seaports and dry ports are listed in Table 4, including the travel distance by rail, train departure frequency and average travel time.
Scheduled rail services operated by the selected dry ports
| Destination | Departure | Distance (Km) | Service frequency (train/Week) | Travel time (hours) |
|---|---|---|---|---|
| Qingdao Port | Binzhou Dry Port | 384 | 3 | 7 |
| Dezhou Dry Port | 440 | 14 | 8 | |
| Handan Dry Port | 608 | 1 | 15 | |
| Heze Dry Port | 647 | 16 | 11 | |
| Houma Dry Port | 1220 | 1 | 30 | |
| Liaocheng Dry Port | 523 | 20 | 11 | |
| Xi'an Dry Port | 1326 | 13 | 40 | |
| Zaozhuang Dry Port | 302 | 7 | 7 | |
| Zhengzhou Dry Port | 812 | 11 | 27 | |
| Zhumadian Dry Port | 960 | 1 | 24 | |
| Tianjin Port | Handan Dry Port | 569 | 3 | 6 |
| Puyang Dry Port | 589 | 2 | 16 | |
| Shijiazhuang Dry Port | 423 | 5 | 5 | |
| Taiyuan Dry Port | 626 | 3 | 7.7 | |
| Xi'an Dry Port | 1200 | 1 | 36 | |
| Xingtai Dry Port | 548 | 3.5 | 6 | |
| Zhengzhou Dry Port | 875 | 1 | 26 |
| Destination | Departure | Distance (Km) | Service frequency (train/Week) | Travel time (hours) |
|---|---|---|---|---|
| Qingdao Port | Binzhou Dry Port | 384 | 3 | 7 |
| Dezhou Dry Port | 440 | 14 | 8 | |
| Handan Dry Port | 608 | 1 | 15 | |
| Heze Dry Port | 647 | 16 | 11 | |
| Houma Dry Port | 1220 | 1 | 30 | |
| Liaocheng Dry Port | 523 | 20 | 11 | |
| Xi'an Dry Port | 1326 | 13 | 40 | |
| Zaozhuang Dry Port | 302 | 7 | 7 | |
| Zhengzhou Dry Port | 812 | 11 | 27 | |
| Zhumadian Dry Port | 960 | 1 | 24 | |
| Tianjin Port | Handan Dry Port | 569 | 3 | 6 |
| Puyang Dry Port | 589 | 2 | 16 | |
| Shijiazhuang Dry Port | 423 | 5 | 5 | |
| Taiyuan Dry Port | 626 | 3 | 7.7 | |
| Xi'an Dry Port | 1200 | 1 | 36 | |
| Xingtai Dry Port | 548 | 3.5 | 6 | |
| Zhengzhou Dry Port | 875 | 1 | 26 |
Time value
A crucial factor to consider when evaluating transportation options is the time value, which affects total logistic costs (Macharis and Pekin, 2009). Woxenius (2006) defined the time value for transportation using the following terms: transportation time, order time, punctuality and frequency. According to Larranaga et al. (2017), the time value in freight transportation ranges from 0.03 to 2.88 € per ton of freight per hour. Table 5 presents the value of the time estimates for freight transport in Euro per hour/ton from different studies, reflecting significant variations influenced by factors such as freight type and distance.
Time value estimates for freight transport (in the Euro per hour/ton)
| Reference | Country | Time value |
|---|---|---|
| Fowkes et al. (1991) | United Kingdom | 0.08–1.26 |
| De Jong et al. (1992) | United States | 0.32 |
| Kurri et al. (2000) | Finland | All products: 1.43 Willingness to pay, one-hour reduction in transit time: 0.98 Willingness to accept the one-hour increase in transit time: 2.24 Forestry industry: 0.28 Metal industry: 2.03 Electronics industry: 3.22 Consumer goods: 1.44 Technical goods: 0.93 |
| Bolis and Maggi (2003) | Switzerland | Full-loaded shipment: 0.81 |
| Beuthe and Bouffioux (2008) | Belgium | 2.88 |
| Feo et al. (2011) | Spain | 0.43–0.81 |
| Reference | Country | Time value |
|---|---|---|
| United Kingdom | 0.08–1.26 | |
| United States | 0.32 | |
| Finland | All products: 1.43 | |
| Switzerland | Full-loaded shipment: 0.81 | |
| Belgium | 2.88 | |
| Spain | 0.43–0.81 |
The adoption of a time value of 40 CNY (≈6.15 USD)/hour/FEU followed the suggestion of Guo and Yang (2018), who investigated the logistics network connecting China and other countries, covering various transportation modes including land, sea and intermodal transport. Figure 3 shows the time values obtained from various studies in ascending order. The time values used in this study were consistent with those used in previous studies.
The figure shows a horizontal arrow pointing right, shaded from light gray on the left to dark gray on the right, labeled “Low” on the left end and “High” on the right end. Along the arrow, six vertical lines with numeric values above them and references below are shown. From left to right: the first line shows “0.08 to1.26” above and “Fowkes et alia. (1991)” below. The second line shows “0.32” above and “De Jong et alia. (1992)” below. The third line shows “0.43 to 0.81” above and “Feo et alia. (2011)” below. The fourth line shows “0.81” above and “Bolis and Maggi (2003)” below. The fifth line shows “1.43” above and “Kurri et alia. (2000)” below. The sixth line shows “2.88” above and “Beuthe and Bouffioux (2008)” below. On the bottom left, the label “Reference” is written. All the lines are evenly spaced, except the fourth line, which is nearer to the fifth line.Time value estimates (in Euro per hour/ton). Source: Figure by authors, based on Fowkes et al. (1991), De Jong et al. (1992), Feo et al. (2011), Bolis and Maggi (2003), Kurri et al. (2000), Beuthe and Bouffioux (2008)
The figure shows a horizontal arrow pointing right, shaded from light gray on the left to dark gray on the right, labeled “Low” on the left end and “High” on the right end. Along the arrow, six vertical lines with numeric values above them and references below are shown. From left to right: the first line shows “0.08 to1.26” above and “Fowkes et alia. (1991)” below. The second line shows “0.32” above and “De Jong et alia. (1992)” below. The third line shows “0.43 to 0.81” above and “Feo et alia. (2011)” below. The fourth line shows “0.81” above and “Bolis and Maggi (2003)” below. The fifth line shows “1.43” above and “Kurri et alia. (2000)” below. The sixth line shows “2.88” above and “Beuthe and Bouffioux (2008)” below. On the bottom left, the label “Reference” is written. All the lines are evenly spaced, except the fourth line, which is nearer to the fifth line.Time value estimates (in Euro per hour/ton). Source: Figure by authors, based on Fowkes et al. (1991), De Jong et al. (1992), Feo et al. (2011), Bolis and Maggi (2003), Kurri et al. (2000), Beuthe and Bouffioux (2008)
Carbon cost
This study adopted carbon tax as an environmental cost integrated into the overall transportation cost. As Figure 4 shows, carbon prices vary significantly across countries. In line with the goals of the Paris Agreement, effective carbon pricing should range between 40–80 USD/tCO2e by 2020 and 50–100 USD/tCO2e by 2030 (Stiglitz et al., 2017). To capture contrasting policy environments, three scenarios are examined in the present study. The first scenario—assuming no carbon tax—reflects the current condition in China, where a formal carbon tax has yet to be implemented. Additionally, scenarios incorporating carbon tax rates of 16 USD/tCO2e (based on the California Cap-and-Trade model) and 50 USD/tCO2e (as applied in France) are considered. The 16 USD/tCO2e scenario simulates countries or regions where carbon pricing is relatively low. In contrast, the 50 USD/tCO2e scenario conforms to the lower bound of international recommendations for decarbonization, representing countries or regions that implement carbon tax policies to achieve stricter emission reduction targets. These three scenarios help decision-makers understand how transportation choices may evolve under different policy intensities. This research focuses primarily on the impacts of the higher carbon pricing scenario, building on findings by Wang et al. (2020) that a higher carbon tax can effectively incentivize a modal shift from road to rail transport. The unit carbon emissions per ton of cargo transported by road and rail were set to and (), respectively, as suggested by Li and Zhang (2020).
The graph is titled “Carbon Price (U S dollars or t C O subscript 2 e).” The horizontal axis ranges from 0 to 140 in increments of 20 units. The vertical axis is marked with 22 categories from top to bottom as follows: “Sweden carbon tax,” “Switzerland carbon tax,” “Finland carbon tax,” “France carbon tax,” “Iceland carbon tax,” “E U E T S,” “U K carbon price,” “Slovenia carbon tax,” “California Ca T,” “Argentina carbon tax,” “Colombia carbon tax,” “Switzerland E T S,” “Singapore carbon tax,” “Shanghai pilot E T S,” “Japan carbon tax,” “Guangdong pilot E T S,” “Fujian pilot E T S,” “Tianjin pilot E T S,” “Chongqing pilot E T S,” “Shenzhen pilot E T S,” “Poland carbon tax,” and “Ukraine carbon tax.” Each category has a horizontal bar. The bars in the graph follow a decreasing pattern from top to bottom. Sweden carbon tax: 127 Switzerland carbon tax: 96 Finland carbon tax: 70 France carbon tax: 50 Iceland carbon tax: 31 E U E T S: 25 U K carbon price: 24 Slovenia carbon tax: 19 California Ca T: 16 Argentina carbon tax: 6 Colombia carbon tax: 5 Switzerland E T S: 5 Singapore carbon tax: 4 Shanghai pilot E T S: 4 Japan carbon tax: 3 Guangdong pilot E T S: 3 Fujian pilot E T S: 2 Tianjin pilot E T S: 2 Chongqing pilot E T S: 1 Shenzhen pilot E T S: 1 Poland carbon tax: less than 1 Ukraine carbon tax: less than 1 At the bottom, the source is given as: “Source: World Bank Group (2019). Caption: Emissions Trading Scheme (E T S).”Carbon prices implemented in different countries (partial display). Source: Figure by authors, based on World Bank Group (2019)
The graph is titled “Carbon Price (U S dollars or t C O subscript 2 e).” The horizontal axis ranges from 0 to 140 in increments of 20 units. The vertical axis is marked with 22 categories from top to bottom as follows: “Sweden carbon tax,” “Switzerland carbon tax,” “Finland carbon tax,” “France carbon tax,” “Iceland carbon tax,” “E U E T S,” “U K carbon price,” “Slovenia carbon tax,” “California Ca T,” “Argentina carbon tax,” “Colombia carbon tax,” “Switzerland E T S,” “Singapore carbon tax,” “Shanghai pilot E T S,” “Japan carbon tax,” “Guangdong pilot E T S,” “Fujian pilot E T S,” “Tianjin pilot E T S,” “Chongqing pilot E T S,” “Shenzhen pilot E T S,” “Poland carbon tax,” and “Ukraine carbon tax.” Each category has a horizontal bar. The bars in the graph follow a decreasing pattern from top to bottom. Sweden carbon tax: 127 Switzerland carbon tax: 96 Finland carbon tax: 70 France carbon tax: 50 Iceland carbon tax: 31 E U E T S: 25 U K carbon price: 24 Slovenia carbon tax: 19 California Ca T: 16 Argentina carbon tax: 6 Colombia carbon tax: 5 Switzerland E T S: 5 Singapore carbon tax: 4 Shanghai pilot E T S: 4 Japan carbon tax: 3 Guangdong pilot E T S: 3 Fujian pilot E T S: 2 Tianjin pilot E T S: 2 Chongqing pilot E T S: 1 Shenzhen pilot E T S: 1 Poland carbon tax: less than 1 Ukraine carbon tax: less than 1 At the bottom, the source is given as: “Source: World Bank Group (2019). Caption: Emissions Trading Scheme (E T S).”Carbon prices implemented in different countries (partial display). Source: Figure by authors, based on World Bank Group (2019)
4. Results
4.1 Summary statistics of accessibility measures
Using the discrete choice-based model, the accessibility from each city district was calculated separately for each destination seaport under the three carbon tax scenarios. Table 6 presents the summary statistics of the accessibility results. The overall accessibility of Qingdao Port is higher than that of Tianjin Port. The increase in carbon tax evidently leads to higher generalized transportation costs, resulting in a slight decrease in overall accessibility.
Summary statistics of the accessibility results
| Accessibility value | Qingdao port | Tianjin port | ||||
|---|---|---|---|---|---|---|
| Carbon tax (USD/tCO2e) | 0 | 16 | 50 | 0 | 16 | 50 |
| Mean | 0.026 | 0.026 | 0.025 | 0.020 | 0.020 | 0.019 |
| Std. Dev | 0.039 | 0.040 | 0.038 | 0.014 | 0.014 | 0.014 |
| Maximum | 0.363 | 0.367 | 0.353 | 0.085 | 0.086 | 0.083 |
| Minimum | 0.009 | 0.009 | 0.008 | 0.007 | 0.007 | 0.007 |
| Median | 0.018 | 0.018 | 0.018 | 0.015 | 0.015 | 0.015 |
| Accessibility value | Qingdao port | Tianjin port | ||||
|---|---|---|---|---|---|---|
| Carbon tax (USD/tCO2e) | 0 | 16 | 50 | 0 | 16 | 50 |
| Mean | 0.026 | 0.026 | 0.025 | 0.020 | 0.020 | 0.019 |
| Std. Dev | 0.039 | 0.040 | 0.038 | 0.014 | 0.014 | 0.014 |
| Maximum | 0.363 | 0.367 | 0.353 | 0.085 | 0.086 | 0.083 |
| Minimum | 0.009 | 0.009 | 0.008 | 0.007 | 0.007 | 0.007 |
| Median | 0.018 | 0.018 | 0.018 | 0.015 | 0.015 | 0.015 |
4.2 Spatial distribution of regional accessibility
4.2.1 Dry port service area
In this study, the dry port service area is defined as cities for which shipping cargo via dry port to destination seaport yields the lowest generalized transportation cost. To determine each dry port's service area, all transport routes are evaluated, and each city is allocated to the option with the minimum generalized cost (Appendix 1). A city was not allocated to a dry port if the road-only generalized transportation cost was lower than the cost via a dry port. The service area for each influential dry port is illustrated in different colors in Figure 5. The gray color represents the service area for road-only transportation. Dry port service areas are larger for Qingdao Port than for Tianjin Port because the dry ports connected to Qingdao Port have higher rail service frequencies. Dry ports associated with Qingdao Port attract 70 cities (85.37%), whereas those associated with Tianjin Port attract 36 cities (43.90%).
The figure shows two side-by-side maps. The left map is titled “Qingdao Port,” and the right map is titled “Tianjin Port.” Both maps display provinces, cities, and dry ports with different colors and symbols. The left map (Qingdao Port) shows provinces and dry ports. “Dezhou Dry Port” is located in the North in “Hebei province.” “Zaozhuang Dry Port” is located in the southeast in “Anhui province.” “Liaocheng Dry Port” is located in the central west in “Shanxi province.” “Heze Dry Port” is located in central East. “Xi’an Dry Port” is located in the southwest in “Shaanxi province.” “Zhengzhou Dry Port” is located in the South in “Henan province.” “Qingdao Port” is located in the East in “Shandong province.” The “Influential Dry Ports” shown in the map are “Dezhou,” “Liaocheng,” “Zaozhuang,” “Heze,” “Zhengzhou,” and “Xi’an.” The “Non-Influential Dry Ports” shown in the map are “Binzhou,” “Handan,” “Houma,” and “Zhumadian.” Qingdao Port is marked with a circular icon on the Eastern coast. The legend indicates that the Influential Dry Ports are shown with black triangles, and Non-influential Dry Ports with gray triangles. The legend also identifies dry ports with different colors. A scale at the bottom left shows the numbers 0, 70, 140, and 200 in kilometers. An upward arrowhead at the top left corner indicates North. Below the map, the text reads “Carbon tax: 0 U S D per t C O subscript 2 r. The right map (Tianjin Port) shows provinces and dry ports. “Taiyuan Dry Port” is located in the west in “Shanxi province.” “Shijiazhuang Dry Port” is located in the North. “Xingtai Dry Port” is located in the central North. “Handan Dry Port” is located in the central area in “Henan province.” “Tianjin Port” is located in the northeast on the coast in “Hebei province.” The other provinces include “Shaanxi province,” “Anhui province,” and “Shandong province.” The “Influential Dry Ports” shown in the map are “Taiyuan,” “Shijiazhuang,” “Xingtai,” and “Handan.” The “Non-Influential Dry Ports” shown in the map are “Xi’an,” “Puyang,” and “Zhengzhou.” Tianjin Port is marked with a circular icon on the northeastern coast. The legend indicates that the Influential Dry Ports are shown with black triangles, and Non-influential Dry Ports with gray triangles. The legend also identifies dry ports with different colors. A scale at the bottom left shows the numbers 0, 70, 140, and 280 in kilometers. An upward arrowhead, with the letter N on top, at the top left corner indicates North. Below the map, the text reads “Carbon tax: 0 U S D per t C O subscript 2 e.”The service area of each dry port. Source: Figure by authors
The figure shows two side-by-side maps. The left map is titled “Qingdao Port,” and the right map is titled “Tianjin Port.” Both maps display provinces, cities, and dry ports with different colors and symbols. The left map (Qingdao Port) shows provinces and dry ports. “Dezhou Dry Port” is located in the North in “Hebei province.” “Zaozhuang Dry Port” is located in the southeast in “Anhui province.” “Liaocheng Dry Port” is located in the central west in “Shanxi province.” “Heze Dry Port” is located in central East. “Xi’an Dry Port” is located in the southwest in “Shaanxi province.” “Zhengzhou Dry Port” is located in the South in “Henan province.” “Qingdao Port” is located in the East in “Shandong province.” The “Influential Dry Ports” shown in the map are “Dezhou,” “Liaocheng,” “Zaozhuang,” “Heze,” “Zhengzhou,” and “Xi’an.” The “Non-Influential Dry Ports” shown in the map are “Binzhou,” “Handan,” “Houma,” and “Zhumadian.” Qingdao Port is marked with a circular icon on the Eastern coast. The legend indicates that the Influential Dry Ports are shown with black triangles, and Non-influential Dry Ports with gray triangles. The legend also identifies dry ports with different colors. A scale at the bottom left shows the numbers 0, 70, 140, and 200 in kilometers. An upward arrowhead at the top left corner indicates North. Below the map, the text reads “Carbon tax: 0 U S D per t C O subscript 2 r. The right map (Tianjin Port) shows provinces and dry ports. “Taiyuan Dry Port” is located in the west in “Shanxi province.” “Shijiazhuang Dry Port” is located in the North. “Xingtai Dry Port” is located in the central North. “Handan Dry Port” is located in the central area in “Henan province.” “Tianjin Port” is located in the northeast on the coast in “Hebei province.” The other provinces include “Shaanxi province,” “Anhui province,” and “Shandong province.” The “Influential Dry Ports” shown in the map are “Taiyuan,” “Shijiazhuang,” “Xingtai,” and “Handan.” The “Non-Influential Dry Ports” shown in the map are “Xi’an,” “Puyang,” and “Zhengzhou.” Tianjin Port is marked with a circular icon on the northeastern coast. The legend indicates that the Influential Dry Ports are shown with black triangles, and Non-influential Dry Ports with gray triangles. The legend also identifies dry ports with different colors. A scale at the bottom left shows the numbers 0, 70, 140, and 280 in kilometers. An upward arrowhead, with the letter N on top, at the top left corner indicates North. Below the map, the text reads “Carbon tax: 0 U S D per t C O subscript 2 e.”The service area of each dry port. Source: Figure by authors
In Figure 5, the black triangles represent influential dry ports, while the gray triangles indicate the non-influential dry ports based on the generalized transportation cost. Non-influential dry ports often have low rail frequency, so shippers prioritize time costs. For cargo to Qingdao Port, the Dezhou dry port occupies the largest service area, benefiting from frequent rail services (14 times per week) and relative proximity to cities in the north. The Liaocheng dry port occupies the next largest service area and extends a great distance into the inland areas in the west. Notably, four cities (Linfen, Changzhi, Lüliang and Jinzhong) in Shanxi Province choose the Liaocheng dry port (20 times per week) in Shandong Province rather than the nearby Houma dry port (a weekly rail). Xi'an dry port, despite its central location, attracts only six cities—its relatively low rail frequency to Qingdao Port limits its attractiveness.
For container cargo heading to Tianjin Port, the Taiyuan dry port occupies the largest service area because of its close proximity to northern cities and its high rail service frequency (three times per week). By contrast, the Xi'an (once a week), Zhengzhou (once a week) and Puyang (twice a week) dry ports are not selected by any city because of their low rail service frequency to Tianjin Port (once a week).
In summary, dry port service areas are more extensive when rail service frequencies are high. Although distance to a seaport remains an important factor, frequent and reliable rail connections may outweigh the advantages of closer proximity. These suggest that policymakers should invest in both rail infrastructure and service frequency at major dry ports to expand their service areas.
4.2.2 Spatial distribution of accessibility
Figure 6 illustrates accessibility to each seaport under a 16 USD/tCO2e carbon tax in two scenarios: (1) road-only transportation and (2) road–rail intermodal transportation via dry ports. Cities closer to seaports have higher accessibility. When comparing the accessibility maps of the two scenarios, districts with improved accessibility due to dry ports are either located far away from the seaports or close to dry ports. For container cargo to Qingdao Port, half the cities in Shaanxi Province, distant from the seaport, have improved accessibility through road–rail intermodal transportation. Hinterland areas far from the seaport achieve utility through dry ports, as longer distances result in lower variable costs (Macharis and Pekin, 2009). Simultaneously, border cities of Shandong, such as Dezhou, Liaocheng, Heze and Zaozhuang, have higher accessibility than surrounding areas because of proximity to dry ports.
The figure shows four maps arranged in a two-by-two grid. The top-left map is labeled “Qingdao Port (Road-only).” The map has a north arrow symbol with the letter “N” on the top left. In the map, the regions are shown shaded according to a color-coded legend at the right that indicates accessibility levels (Only road), with the following six categories: White represents “0.006–0.010,” very light blue represents “0.011–0.014,” light blue represents “0.015–0.020,” medium blue represents “0.021–0.030,” darker blue represents “0.031–0.040,” and dark blue represents “0.041–0.400.” The legend indicates that a circle symbol represents “Qingdao Port” and upward triangle represents “Dry port.” Below the legend is a note reading “Carbon tax: 16 U S D or t C O subscript 2 e.” At the bottom left is a horizontal scale bar ranging from 0 to 280 km with markings at 70 and 140. The details from the map are as follows: “Qingdao Port” is near the eastern coast of Shandong Province. Other labeled areas include: “Houma” depicts an accessibility of 0.006 to 0.010. “Hebei Province,” “Shanxi Province,” “Henan Province,” and “Anhui Province” depict an accessibility of 0.011 to 0.014. “Handan,” and “Heze” depict an accessibility of 0.015 to 0.020. “Dezhou,” Liaocheng” and “Zaozhuang” depict an accessibility of 0.021 to 0.030. “Binzhou” depict an accessibility of 0.031 to 0.040. “Shandong Province” and “Qingdao Port” depict an accessibility of 0.041 to 0.400. The top-right map is labeled “Qingdao Port (Dry port).” The map has a north arrow symbol with the letter “N” on the top left. In the map, the regions are shown shaded according to a color-coded legend at the right that indicates accessibility levels (Dry port), with the following six categories: White represents “0.006–0.010,” very light blue represents “0.011–0.014,” light blue represents “0.015–0.020,” medium blue represents “0.021–0.030,” darker blue represents “0.031–0.040,” and dark blue represents “0.041–0.400.” The legend indicates that a circle symbol represents “Qingdao Port” and upward triangle represents “Dry port.” Below the legend is a note reading “Carbon tax: 16 U S D or t C O subscript 2 e.” At the bottom left is a horizontal scale bar ranging from 0 to 280 km with markings at 70 and 140. The details from the map are as follows: “Qingdao Port” is near the eastern coast of Shandong Province. Other labeled areas include: “Hebei Province,” “Shanxi Province,” “Houma” and “Anhui Province” depict an accessibility of 0.011 to 0.014. “Henan Province” depict an accessibility of 0.015 to 0.020. “Handan,” “Zhengzhou” and “Zhumadian” depict an accessibility of 0.021 to 0.030. “Binzhou” and “Heze,” depicts an accessibility of 0.031 to 0.040. “Liaocheng,” “Shandong Province,” and “Qingdao Port” depict an accessibility of 0.041 to 0.400. The bottom-left map is labeled “Tianjin Port (Road-only).” The map has a north arrow symbol with the letter “N” on the top left. In the map, the regions are shown shaded according to a color-coded legend at the right that indicates accessibility levels (Only road), with the following six categories: White represents “0.007–0.012,” very light blue represents “0.013–0.016,” light blue represents “0.017–0.025,” medium blue represents “0.026–0.030,” darker blue represents “0.031–0.070,” and dark blue represents “0.071–0.086.” The legend also indicates that a circle symbol represents “Tianjin Port” and an upward triangle represents “Dry port.” Below the legend is a note reading “Carbon tax: 16 USD or t C O subscript 2 e.” At the bottom left is a horizontal scale bar ranging from 0 to 280 km with markings at 0, 70, and 140. The details from the map are as follows: “Tianjin Port” is near the northeastern coast. Other labeled areas include: “Xian” “Henan Province,” and “Anhui Province,” depict an accessibility of 0.007 to 0.012. “Zhengzhou” depict an accessibility of 0.013 to 0.016. “Puyang,” “Taiyuan,” “Handan,” and “Xinglai” depicts an accessibility of 0.017 to 0.025. “Shijiazhuang” depict an accessibility of 0.026 to 0.030. “Hebei Province” and “Shandong Province” depict an accessibility of 0.031 to 0.070. The bottom-right map is labeled “Tianjin Port (Dry port).” The map has a north arrow symbol with the letter “N” on the top left. In the map, the regions are shown shaded according to a color-coded legend at the right that indicates accessibility levels (Dry port), with the following six categories: White represents “0.007–0.012,” very light blue represents “0.013–0.016,” light blue represents “0.017–0.025,” medium blue represents “0.026–0.030,” darker blue represents “0.031–0.070,” and dark blue represents “0.071–0.086.” The legend also indicates that a circle symbol represents “Tianjin Port” and an upward triangle represents “Dry port.” Below the legend is a note reading “Carbon tax: 16 USD or t C O subscript 2 e.” At the bottom left is a horizontal scale bar ranging from 0 to 280 km with markings at 0, 70, and 140. The details from the map are as follows: “Tianjin Port” is near the northeastern coast. Other labeled areas include: “Xian,” “Henan Province,” and “Anhui Province” depict an accessibility of 0.007 to 0.012. “Zhengzhou” depicts an accessibility of 0.013 to 0.016. “Puyang,” “Taiyuan,” “Handan,” and “Xingtai” depict an accessibility of 0.017 to 0.025. “Shijiazhuang” depicts an accessibility of 0.026 to 0.030. “Hebei Province” and “Shandong Province” depict an accessibility of 0.031 to 0.070. “Binzhou” depicts an accessibility of 0.071 to 0.086.Spatial distribution of regional accessibility. Source: Figure by authors
The figure shows four maps arranged in a two-by-two grid. The top-left map is labeled “Qingdao Port (Road-only).” The map has a north arrow symbol with the letter “N” on the top left. In the map, the regions are shown shaded according to a color-coded legend at the right that indicates accessibility levels (Only road), with the following six categories: White represents “0.006–0.010,” very light blue represents “0.011–0.014,” light blue represents “0.015–0.020,” medium blue represents “0.021–0.030,” darker blue represents “0.031–0.040,” and dark blue represents “0.041–0.400.” The legend indicates that a circle symbol represents “Qingdao Port” and upward triangle represents “Dry port.” Below the legend is a note reading “Carbon tax: 16 U S D or t C O subscript 2 e.” At the bottom left is a horizontal scale bar ranging from 0 to 280 km with markings at 70 and 140. The details from the map are as follows: “Qingdao Port” is near the eastern coast of Shandong Province. Other labeled areas include: “Houma” depicts an accessibility of 0.006 to 0.010. “Hebei Province,” “Shanxi Province,” “Henan Province,” and “Anhui Province” depict an accessibility of 0.011 to 0.014. “Handan,” and “Heze” depict an accessibility of 0.015 to 0.020. “Dezhou,” Liaocheng” and “Zaozhuang” depict an accessibility of 0.021 to 0.030. “Binzhou” depict an accessibility of 0.031 to 0.040. “Shandong Province” and “Qingdao Port” depict an accessibility of 0.041 to 0.400. The top-right map is labeled “Qingdao Port (Dry port).” The map has a north arrow symbol with the letter “N” on the top left. In the map, the regions are shown shaded according to a color-coded legend at the right that indicates accessibility levels (Dry port), with the following six categories: White represents “0.006–0.010,” very light blue represents “0.011–0.014,” light blue represents “0.015–0.020,” medium blue represents “0.021–0.030,” darker blue represents “0.031–0.040,” and dark blue represents “0.041–0.400.” The legend indicates that a circle symbol represents “Qingdao Port” and upward triangle represents “Dry port.” Below the legend is a note reading “Carbon tax: 16 U S D or t C O subscript 2 e.” At the bottom left is a horizontal scale bar ranging from 0 to 280 km with markings at 70 and 140. The details from the map are as follows: “Qingdao Port” is near the eastern coast of Shandong Province. Other labeled areas include: “Hebei Province,” “Shanxi Province,” “Houma” and “Anhui Province” depict an accessibility of 0.011 to 0.014. “Henan Province” depict an accessibility of 0.015 to 0.020. “Handan,” “Zhengzhou” and “Zhumadian” depict an accessibility of 0.021 to 0.030. “Binzhou” and “Heze,” depicts an accessibility of 0.031 to 0.040. “Liaocheng,” “Shandong Province,” and “Qingdao Port” depict an accessibility of 0.041 to 0.400. The bottom-left map is labeled “Tianjin Port (Road-only).” The map has a north arrow symbol with the letter “N” on the top left. In the map, the regions are shown shaded according to a color-coded legend at the right that indicates accessibility levels (Only road), with the following six categories: White represents “0.007–0.012,” very light blue represents “0.013–0.016,” light blue represents “0.017–0.025,” medium blue represents “0.026–0.030,” darker blue represents “0.031–0.070,” and dark blue represents “0.071–0.086.” The legend also indicates that a circle symbol represents “Tianjin Port” and an upward triangle represents “Dry port.” Below the legend is a note reading “Carbon tax: 16 USD or t C O subscript 2 e.” At the bottom left is a horizontal scale bar ranging from 0 to 280 km with markings at 0, 70, and 140. The details from the map are as follows: “Tianjin Port” is near the northeastern coast. Other labeled areas include: “Xian” “Henan Province,” and “Anhui Province,” depict an accessibility of 0.007 to 0.012. “Zhengzhou” depict an accessibility of 0.013 to 0.016. “Puyang,” “Taiyuan,” “Handan,” and “Xinglai” depicts an accessibility of 0.017 to 0.025. “Shijiazhuang” depict an accessibility of 0.026 to 0.030. “Hebei Province” and “Shandong Province” depict an accessibility of 0.031 to 0.070. The bottom-right map is labeled “Tianjin Port (Dry port).” The map has a north arrow symbol with the letter “N” on the top left. In the map, the regions are shown shaded according to a color-coded legend at the right that indicates accessibility levels (Dry port), with the following six categories: White represents “0.007–0.012,” very light blue represents “0.013–0.016,” light blue represents “0.017–0.025,” medium blue represents “0.026–0.030,” darker blue represents “0.031–0.070,” and dark blue represents “0.071–0.086.” The legend also indicates that a circle symbol represents “Tianjin Port” and an upward triangle represents “Dry port.” Below the legend is a note reading “Carbon tax: 16 USD or t C O subscript 2 e.” At the bottom left is a horizontal scale bar ranging from 0 to 280 km with markings at 0, 70, and 140. The details from the map are as follows: “Tianjin Port” is near the northeastern coast. Other labeled areas include: “Xian,” “Henan Province,” and “Anhui Province” depict an accessibility of 0.007 to 0.012. “Zhengzhou” depicts an accessibility of 0.013 to 0.016. “Puyang,” “Taiyuan,” “Handan,” and “Xingtai” depict an accessibility of 0.017 to 0.025. “Shijiazhuang” depicts an accessibility of 0.026 to 0.030. “Hebei Province” and “Shandong Province” depict an accessibility of 0.031 to 0.070. “Binzhou” depicts an accessibility of 0.071 to 0.086.Spatial distribution of regional accessibility. Source: Figure by authors
Compared to Qingdao Port, the accessibility improvements to Tianjin Port are less significant. This may be due to the low operational efficiency of dry ports serving Tianjin Port. Additional analysis under 0 and 50 USD/tCO2e carbon taxes shows that higher tax rates uniformly reduce overall accessibility but do not significantly alter the spatial distribution pattern. Therefore, they are not discussed here.
Overall, the spatial patterns demonstrate that dry ports can increase accessibility for those cities located far from seaports and those located near dry ports with frequent rail services. Although rising carbon taxes raise total transport costs, they do not significantly change regional accessibility patterns, suggesting that infrastructural factors like rail service frequency remain crucial in influencing logistics choices.
4.2.3 Spatial distribution of cost benefits owing to dry ports
The economic and environmental benefits of dry ports can be identified by calculating the difference in the generalized cost between road-only and intermodal (via dry ports) transportation (Equation 6) under different carbon tax policies. The top 10 cities with cost reduction owing to dry ports are in Appendix 2. Figure 7 illustrates the spatial distribution of the cost reductions by city: white indicates areas where road-only transport remains more economical, while darker shades represent higher cost reductions via dry ports. Table 7 presents the number of cities by cost reduction range under carbon tax prices of 0 and 50 USD/tCO2e.
The figure shows four maps arranged in a two-by-two grid. The details of the maps are as follows: The top-left map is labeled “Qingdao Port.” The map has a north arrow symbol with the letter “N” on the top left. In the map, the regions are shaded according to a color-coded legend on the right that indicates cost benefit (C N Y PER F E U), with the following six categories: White represents negative 29 to 0, very light blue represents 1 to 800, light blue represents 801 to 1300, medium blue represents 1301 to 2500, darker blue represents 2501 to 3500, and dark blue represents 3301 to 4100. The legend indicates that a circle symbol represents “Qingdao Port” and an upward triangle represents “Dry port.” Below the legend, the note reads “Carbon tax: 0 U S D per t C O subscript 2 e.” A scale bar at the bottom left ranges from 0 to 280 kilometers with markings at 70 and 140. Labeled locations include: Xi’an depicts a cost benefit of 3301 to 4100. Houma depicts a cost benefit of 2501 to 3500 Handan depicts a cost benefit of 1 to 800. Zhengzhou depicts a cost benefit of 1301 to 2500. Zhumadian depicts a cost benefit of 1 to 800. Heze depicts a cost benefit of 1301 to 2500. Liaocheng depicts a cost benefit of 1301 to 2500. Dezhou depicts a cost benefit of 1301 to 2500. Binzhou depicts a cost benefit of negative 29 to 0. Zaozhuang depicts a cost benefit of negative 29 to 0. Qingdao Port depicts a cost benefit of negative 29 to 0. The provinces Shaanxi Province, Shanxi Province, Henan Province, Anhui Province, Hebei Province, and Shandong Province are also labeled. The top-right map is labeled “Qingdao Port.” The map has a north arrow symbol with the letter “N” on the top left. The regions are shaded according to a color-coded legend on the right that indicates cost benefit (C N Y Per F E U), with the following six categories: White represents negative 29 to 0, very light blue represents 1 to 800, light blue represents 801 to 1300, medium blue represents 1301 to 2500, darker blue represents 2501 to 3500, and dark blue represents 3301 to 4100. The legend indicates that a circle symbol represents “Qingdao Port” and an upward triangle represents “Dry port.” Below the legend, the note reads “Carbon tax: 50 U S D per t C O subscript 2 e.” A scale bar at the bottom left ranges from 0 to 280 kilometers with markings at 70 and 140. Labeled locations include: Xi’an depicts a cost-benefit of 3301 to 4100. Houma depicts a cost benefit of 2501 to 3500 Handan depicts a cost benefit of 1301 to 2500. Zhengzhou depicts a cost benefit of 1301 to 2500. Zhumadian depicts a cost benefit of 2501 to 3500. Heze depicts a cost benefit of 1301 to 2500. Liaocheng depicts a cost benefit of negative 29 to 0. Dezhou depicts a cost benefit of 1301 to 2500. Binzhou depicts a cost benefit of negative 29 to 0. Zaozhuang depicts a cost benefit of negative 29 to 0. Qingdao Port depicts a cost benefit of negative 29 to 0. The provinces Shaanxi Province, Shanxi Province, Henan Province, Anhui Province, Hebei Province, and Shandong Province are also labeled. The bottom-left map is labeled “Tianjin Port.” The map has a north arrow symbol with the letter “N” on the top left. The regions are shaded according to a color-coded legend on the right that indicates cost benefit (C N Y Per F E U), with the following six categories: White represents negative 51 to 0, very light blue represents 1 to 100, light blue represents 101 to 300, medium blue represents 301 to 700, darker blue represents 701 to 1000, and dark blue represents 1001 to 1286. The legend indicates that a circle symbol represents “Tianjin Port” and an upward triangle represents “Dry port.” Below the legend, the note reads “Carbon tax: 0 U S D per t C O subscript 2 e.” A scale bar at the bottom left ranges from 0 to 280 kilometers with markings at 70 and 140. Labeled locations include: Xi’an depicts a cost benefit of 301 to 700. Handan depicts a cost benefit of 701 to 1000. Zhengzhou depicts a cost benefit of 301 to 700. Taiyuan depicts a cost benefit of 1001 to 1286. Shijiazhuang depicts a cost benefit of 701 to 1000. Xingtai depicts a cost benefit of 701 to 1000. Puyang depicts a cost benefit of negative 51 to 0. Tianjin Port depicts a cost benefit of negative 51 to 0. The provinces Shaanxi Province, Shanxi Province, Henan Province, Anhui Province, Hebei Province, and Shandong Province are also labeled. The bottom-right map is labeled “Tianjin Port.” The map has a north arrow symbol with the letter “N” on the top left. The regions are shaded according to a color-coded legend on the right that indicates cost benefit (C N Y PER F E U), with the following six categories: White represents negative 51 to 0, very light blue represents 1 to 100, light blue represents 101 to 300, medium blue represents 301 to 700, darker blue represents 701 to 1000, and dark blue represents 1001 to 1286. The legend indicates that a circle symbol represents “Tianjin Port” and an upward triangle represents “Dry port.” Below the legend, the note reads “Carbon tax: 50 U S D per t C O subscript 2 e.” A scale bar at the bottom left ranges from 0 to 280 km with markings at 70 and 140. Labeled locations include: Xi’an depicts a cost benefit of 701 to 100. Handan depicts a cost benefit of 701 to 1000. Zhengzhou depicts a cost benefit of 301 to 700. Taiyuan depicts a cost benefit of 1001 to 1286. Shijiazhuang depicts a cost benefit of 701 to 1000. Xingtai depicts a cost benefit of 701 to 1000. Puyang depicts a cost benefit of negative 51 to 0. Tianjin Port depicts a cost benefit of negative 51 to 0. The provinces Shaanxi Province, Shanxi Province, Henan Province, Anhui Province, Hebei Province, and Shandong Province are also labeled.Spatial distribution of cost reductions owing to dry ports. Source: Figure by authors
The figure shows four maps arranged in a two-by-two grid. The details of the maps are as follows: The top-left map is labeled “Qingdao Port.” The map has a north arrow symbol with the letter “N” on the top left. In the map, the regions are shaded according to a color-coded legend on the right that indicates cost benefit (C N Y PER F E U), with the following six categories: White represents negative 29 to 0, very light blue represents 1 to 800, light blue represents 801 to 1300, medium blue represents 1301 to 2500, darker blue represents 2501 to 3500, and dark blue represents 3301 to 4100. The legend indicates that a circle symbol represents “Qingdao Port” and an upward triangle represents “Dry port.” Below the legend, the note reads “Carbon tax: 0 U S D per t C O subscript 2 e.” A scale bar at the bottom left ranges from 0 to 280 kilometers with markings at 70 and 140. Labeled locations include: Xi’an depicts a cost benefit of 3301 to 4100. Houma depicts a cost benefit of 2501 to 3500 Handan depicts a cost benefit of 1 to 800. Zhengzhou depicts a cost benefit of 1301 to 2500. Zhumadian depicts a cost benefit of 1 to 800. Heze depicts a cost benefit of 1301 to 2500. Liaocheng depicts a cost benefit of 1301 to 2500. Dezhou depicts a cost benefit of 1301 to 2500. Binzhou depicts a cost benefit of negative 29 to 0. Zaozhuang depicts a cost benefit of negative 29 to 0. Qingdao Port depicts a cost benefit of negative 29 to 0. The provinces Shaanxi Province, Shanxi Province, Henan Province, Anhui Province, Hebei Province, and Shandong Province are also labeled. The top-right map is labeled “Qingdao Port.” The map has a north arrow symbol with the letter “N” on the top left. The regions are shaded according to a color-coded legend on the right that indicates cost benefit (C N Y Per F E U), with the following six categories: White represents negative 29 to 0, very light blue represents 1 to 800, light blue represents 801 to 1300, medium blue represents 1301 to 2500, darker blue represents 2501 to 3500, and dark blue represents 3301 to 4100. The legend indicates that a circle symbol represents “Qingdao Port” and an upward triangle represents “Dry port.” Below the legend, the note reads “Carbon tax: 50 U S D per t C O subscript 2 e.” A scale bar at the bottom left ranges from 0 to 280 kilometers with markings at 70 and 140. Labeled locations include: Xi’an depicts a cost-benefit of 3301 to 4100. Houma depicts a cost benefit of 2501 to 3500 Handan depicts a cost benefit of 1301 to 2500. Zhengzhou depicts a cost benefit of 1301 to 2500. Zhumadian depicts a cost benefit of 2501 to 3500. Heze depicts a cost benefit of 1301 to 2500. Liaocheng depicts a cost benefit of negative 29 to 0. Dezhou depicts a cost benefit of 1301 to 2500. Binzhou depicts a cost benefit of negative 29 to 0. Zaozhuang depicts a cost benefit of negative 29 to 0. Qingdao Port depicts a cost benefit of negative 29 to 0. The provinces Shaanxi Province, Shanxi Province, Henan Province, Anhui Province, Hebei Province, and Shandong Province are also labeled. The bottom-left map is labeled “Tianjin Port.” The map has a north arrow symbol with the letter “N” on the top left. The regions are shaded according to a color-coded legend on the right that indicates cost benefit (C N Y Per F E U), with the following six categories: White represents negative 51 to 0, very light blue represents 1 to 100, light blue represents 101 to 300, medium blue represents 301 to 700, darker blue represents 701 to 1000, and dark blue represents 1001 to 1286. The legend indicates that a circle symbol represents “Tianjin Port” and an upward triangle represents “Dry port.” Below the legend, the note reads “Carbon tax: 0 U S D per t C O subscript 2 e.” A scale bar at the bottom left ranges from 0 to 280 kilometers with markings at 70 and 140. Labeled locations include: Xi’an depicts a cost benefit of 301 to 700. Handan depicts a cost benefit of 701 to 1000. Zhengzhou depicts a cost benefit of 301 to 700. Taiyuan depicts a cost benefit of 1001 to 1286. Shijiazhuang depicts a cost benefit of 701 to 1000. Xingtai depicts a cost benefit of 701 to 1000. Puyang depicts a cost benefit of negative 51 to 0. Tianjin Port depicts a cost benefit of negative 51 to 0. The provinces Shaanxi Province, Shanxi Province, Henan Province, Anhui Province, Hebei Province, and Shandong Province are also labeled. The bottom-right map is labeled “Tianjin Port.” The map has a north arrow symbol with the letter “N” on the top left. The regions are shaded according to a color-coded legend on the right that indicates cost benefit (C N Y PER F E U), with the following six categories: White represents negative 51 to 0, very light blue represents 1 to 100, light blue represents 101 to 300, medium blue represents 301 to 700, darker blue represents 701 to 1000, and dark blue represents 1001 to 1286. The legend indicates that a circle symbol represents “Tianjin Port” and an upward triangle represents “Dry port.” Below the legend, the note reads “Carbon tax: 50 U S D per t C O subscript 2 e.” A scale bar at the bottom left ranges from 0 to 280 km with markings at 70 and 140. Labeled locations include: Xi’an depicts a cost benefit of 701 to 100. Handan depicts a cost benefit of 701 to 1000. Zhengzhou depicts a cost benefit of 301 to 700. Taiyuan depicts a cost benefit of 1001 to 1286. Shijiazhuang depicts a cost benefit of 701 to 1000. Xingtai depicts a cost benefit of 701 to 1000. Puyang depicts a cost benefit of negative 51 to 0. Tianjin Port depicts a cost benefit of negative 51 to 0. The provinces Shaanxi Province, Shanxi Province, Henan Province, Anhui Province, Hebei Province, and Shandong Province are also labeled.Spatial distribution of cost reductions owing to dry ports. Source: Figure by authors
Number of cities with different ranges of cost reduction owing to dry ports
| Destination port | Cost reduction (CNY/FEU) | No carbon tax | Carbon tax (50 USD/tCO2e) |
|---|---|---|---|
| Qingdao Port | < 0 | 12 | 12 |
| 1 – 800 | 8 | 8 | |
| 801 – 1,300 | 7 | 4 | |
| 1,301 – 2,500 | 24 | 17 | |
| 2,501 – 3,500 | 27 | 34 | |
| 3,501 – 4,100 | 4 | 7 | |
| Tianjin Port | < 0 | 46 | 46 |
| 1 – 100 | 1 | 1 | |
| 101 – 300 | 1 | 0 | |
| 301 – 700 | 24 | 14 | |
| 701 – 1,000 | 7 | 16 | |
| 1,001 – 1,435 | 3 | 5 |
| Destination port | Cost reduction (CNY/FEU) | No carbon tax | Carbon tax (50 USD/tCO2e) |
|---|---|---|---|
| Qingdao Port | < 0 | 12 | 12 |
| 1 – 800 | 8 | 8 | |
| 801 – 1,300 | 7 | 4 | |
| 1,301 – 2,500 | 24 | 17 | |
| 2,501 – 3,500 | 27 | 34 | |
| 3,501 – 4,100 | 4 | 7 | |
| Tianjin Port | < 0 | 46 | 46 |
| 1 – 100 | 1 | 1 | |
| 101 – 300 | 1 | 0 | |
| 301 – 700 | 24 | 14 | |
| 701 – 1,000 | 7 | 16 | |
| 1,001 – 1,435 | 3 | 5 |
Without a carbon tax, four cities around the Xi'an dry port farthest from Qingdao Port see the largest cost reduction (3,501–4,100 CNY/FEU) owing to dry ports. Most cities in Henan, four cities in Shanxi, and those near dry ports on Shandong's western boundary follow (2,501–3,500 CNY/FEU). For containers to Tianjin Port, the greatest cost reductions (1,001–1,286 CNY/FEU) are seen in cities near the Taiyuan dry port, which provide a relatively high rail service frequency (three times per week). Subsequently, cities near the Handan, Xingtai and Shijiazhuang dry ports in Hebei Province experienced cost reductions of 701–1,000 CNY/FEU.
When a carbon tax of 50 USD/tCO2e is implemented and the destination is Qingdao Port, more cities achieve cost reductions of 2,501–3,500 and 3,501–4,100 (CNY/FEU). A similar pattern appears for Tianjin Port, with more cities reducing costs by 701–1,000 and 1,001–1,286 CNY/FEU.
Hence, cities located far from seaports can gain significant cost benefits when using dry ports, and the benefits grow stronger with rising carbon taxes. Therefore, policymakers should combine carbon taxes with strategic investments in dry-port infrastructure and rail service improvements, thereby encouraging intermodal transportation and reducing carbon dioxide emissions throughout inland areas.
4.3 Sensitivity analysis
4.3.1 Sensitivity of accessibility to changes in the rail service frequency
Sensitivity analysis was conducted to examine the influence of the rail service frequency on accessibility ( in Equation 4). Three cities at different distances from Qingdao Port were selected for the analysis. The results are presented in Figure 8. The solid and dotted lines represent different values of time for container cargo: 40 CNY (≈6.15 USD)/hour/FEU and 80 CNY (≈12.30 USD)/hour/FEU, respectively. In general, accessibility is higher if the distance to the seaport is shorter and the time value is lower. With an increase in the rail service frequency, accessibility generally follows a logarithmic growth pattern. The accessibility change is relatively less sensitive to the rail service frequency change if the time value is higher or the distance between the dry port and seaport is shorter. This finding implies that intermodal transportation using dry ports is more attractive for shipping low-value cargo over long distances.
The horizontal axis is labeled “Rail service frequency (Train per week)” and ranges from 2.5 to 20.0 in increments of 2.5 units. The vertical axis is labeled “Accessibility” and ranges from 0.010 to 0.030 in increments of 0.005 units. The graph displays six upward-curving lines. A legend on the bottom right indicates that lines represent different costs and distances for Jinnan–Qingdao Port, Zhengzhou–Qingdao Port, and Xi’an–Qingdao Port at 40 C N Y per hour per F E U and 80 C N Y per hour per F E U. The first line labeled “40 C N Y per hour per F E U (Jinnan–Qingdao Port, 375 km)” starts at (0.95, 0.030), rises slightly, and terminates at (20, 0.032). The second line labeled “80 C N Y per hour per F E U (Jinnan–Qingdao Port, 375 km)” starts near (1.04, 0.024), remains mostly flat, and terminates at (20, 0.026). The third line labeled “40 C N Y per hour per F E U (Zhengzhou–Qingdao Port, 744 km)” starts near (0.95, 0.013), rises steadily, and terminates at (20, 0.026). The fourth line labeled “80 C N Y per hour per F E U (Zhengzhou–Qingdao Port, 744 km)” starts near (0.95, 0.012), rises gradually, and terminates at (20, 0.020). The fifth line labeled “40 C N Y per hour per F E U (Xi’an–Qingdao Port, 1206 km)” starts near (0.95, 0.010), rises steadily, and terminates at (20, 0.018). The sixth line labeled “80 C N Y per hour per F E U (Xi’an–Qingdao Port, 1206 km)” starts near (0.95, 0.010), rises slowly, and terminates at (20, 0.013). Note: All numerical data values are approximated.Accessibility changes by the rail service frequency. Source: Figure by authors
The horizontal axis is labeled “Rail service frequency (Train per week)” and ranges from 2.5 to 20.0 in increments of 2.5 units. The vertical axis is labeled “Accessibility” and ranges from 0.010 to 0.030 in increments of 0.005 units. The graph displays six upward-curving lines. A legend on the bottom right indicates that lines represent different costs and distances for Jinnan–Qingdao Port, Zhengzhou–Qingdao Port, and Xi’an–Qingdao Port at 40 C N Y per hour per F E U and 80 C N Y per hour per F E U. The first line labeled “40 C N Y per hour per F E U (Jinnan–Qingdao Port, 375 km)” starts at (0.95, 0.030), rises slightly, and terminates at (20, 0.032). The second line labeled “80 C N Y per hour per F E U (Jinnan–Qingdao Port, 375 km)” starts near (1.04, 0.024), remains mostly flat, and terminates at (20, 0.026). The third line labeled “40 C N Y per hour per F E U (Zhengzhou–Qingdao Port, 744 km)” starts near (0.95, 0.013), rises steadily, and terminates at (20, 0.026). The fourth line labeled “80 C N Y per hour per F E U (Zhengzhou–Qingdao Port, 744 km)” starts near (0.95, 0.012), rises gradually, and terminates at (20, 0.020). The fifth line labeled “40 C N Y per hour per F E U (Xi’an–Qingdao Port, 1206 km)” starts near (0.95, 0.010), rises steadily, and terminates at (20, 0.018). The sixth line labeled “80 C N Y per hour per F E U (Xi’an–Qingdao Port, 1206 km)” starts near (0.95, 0.010), rises slowly, and terminates at (20, 0.013). Note: All numerical data values are approximated.Accessibility changes by the rail service frequency. Source: Figure by authors
It is important to highlight that the green solid line in Figure 8 follows a different pattern compared to the other five lines. Specifically, this green solid line shows a rapid increase in accessibility when the rail frequency is below 2.5 trains per week. This implies that shippers will still choose dry ports even when the rail service frequency is low. As the frequency increases to between 2.5 and 7.5 trains per week, the growth in accessibility slows down, and beyond 7.5, it becomes relatively flat. In this case, it would be practical to provide railway services approximately five times per week. In contrast, the other five cases remain nearly unchanged at lower frequencies and only show a clear increase in accessibility after reaching a certain threshold. Beyond this threshold, the benefits from further frequency increases become smaller.
In summary, these results indicate that increasing rail service frequency improves accessibility, though the benefits diminish beyond an optimal threshold. Practically, operators and policymakers should identify and maintain this optimal frequency to balance the efficiency of resource utilization. This consideration is particularly important for transporting low-value cargo over longer distances, where the benefits of intermodal transport are clearer.
4.3.2 Sensitivity of accessibility to changes in carbon tax
Another sensitivity analysis was conducted to investigate how the change in accessibility ( in Equation 4) changes as the proportion of carbon tax in total costs varies. Figure 9 shows that accessibility decreases as the proportion of carbon tax increases. However, the rate of decline slows after a certain threshold. Notably, the impact of the carbon tax on accessibility also depends on the city's location. Cities close to seaports experience a sharper reduction in accessibility because their baseline transportation costs are lower. As a result, when the carbon tax accounts for a larger share of total costs, it has a stronger negative impact on results that originally had higher accessibility.
The horizontal axis of the line graph is labeled “Carbon tax percent of total cost,” and ranges from 0.00 percent to 80.00 percent in increments of 20 percent. The vertical axis is labeled “Accessibility,” and ranges from 0.05 to 0.20 in increments of 0.05. There are three lines on the graph: a black dash-dot line labeled “523.0 kilometer, Shuozhou–Tianjin Port,” a solid black line labeled “949.0 kilometer, Nanyang–Tianjin Port,” and a black dotted line labeled “1391.6 kilometer, Hanzhong–Tianjin Port.” The line for “Shuozhou–Tianjin Port” starts at (0, 0.239), decreases with a constant negative slope, and ends at (92.92, 0.022). The line for “Nanyang–Tianjin Port” starts at (0, 0.133), decreases with a negative slope and a slight curve at (65.49, 0.052), and ends at (93.50, 0.016). The line for “Hanzhong–Tianjin Port” starts at the bottom below above two lines at (0, 0.092), shows a slight curve at (55.44, 0.056), and ends at (93.21, 0.014). Note: All numerical values are approximated.Sensitivity of accessibility to changes in the proportion of carbon tax. Source: Figure by authors
The horizontal axis of the line graph is labeled “Carbon tax percent of total cost,” and ranges from 0.00 percent to 80.00 percent in increments of 20 percent. The vertical axis is labeled “Accessibility,” and ranges from 0.05 to 0.20 in increments of 0.05. There are three lines on the graph: a black dash-dot line labeled “523.0 kilometer, Shuozhou–Tianjin Port,” a solid black line labeled “949.0 kilometer, Nanyang–Tianjin Port,” and a black dotted line labeled “1391.6 kilometer, Hanzhong–Tianjin Port.” The line for “Shuozhou–Tianjin Port” starts at (0, 0.239), decreases with a constant negative slope, and ends at (92.92, 0.022). The line for “Nanyang–Tianjin Port” starts at (0, 0.133), decreases with a negative slope and a slight curve at (65.49, 0.052), and ends at (93.50, 0.016). The line for “Hanzhong–Tianjin Port” starts at the bottom below above two lines at (0, 0.092), shows a slight curve at (55.44, 0.056), and ends at (93.21, 0.014). Note: All numerical values are approximated.Sensitivity of accessibility to changes in the proportion of carbon tax. Source: Figure by authors
In summary, policymakers should recognize that a uniform carbon tax increase could have an uneven impact, particularly creating challenges for short-distance freight operators. This insight suggests the need for more balanced carbon pricing strategies. For example, policymakers might consider incentives for using cleaner vehicles or technologies, particularly on shorter routes.
4.3.3 Sensitivity of dry port usage probability to changes in the time value
This section examines how cargo time value affects the probability of choosing a dry port. Figure 10 shows a distinct stepped declining pattern in the probability of using a dry port as the time value increases. This pattern is attributed to the longer transit time required for intermodal transport, which increases the time cost of the cargo and reduces the probability of using dry ports. Specifically, in the Qingdao Port scenario, as the cargo's time value increases from $1.54 to $15.38 per hour, the utilization rate of dry ports drops from about 92% to 62%. When the time value exceeds $24/hour, the competitiveness of dry ports drops to zero. For Tianjin Port, only about 57% of cities choose dry ports, and this proportion stays steady when the time value ranges from $2 and $6.5/hour. However, beyond $6.5/hour, the use of dry ports declines significantly, indicating a decrease in competitive advantage with higher time values.
The figure shows that the graphs are arranged side by side. The left graph is titled “Qingdao Port.” The horizontal axis is labeled “Time Value (U S D per hour)” with markings from left to right as follows: 1.54, 7.69, 15.38, 23.07, 30.76, 38.46, and 46.15. The vertical axis is labeled “Percentage of a dry port in use” and ranges from 0.00 percent to 90.00 percent in increments of 10 percent. The graph shows a single downward-sloping line. The line begins at (1.54, 93.49 percent), decreases gradually to (15.38, 62.30 percent), continues declining, and ends at (46.15, 0.00 percent). The right graph is titled “Tianjin Port.” The horizontal axis is labeled “Time Value (U S D per hour)” with markings from left to right as follows: 1.54, 3.08, 4.62, 6.15, 7.69, 9.23, 10.77, 12.31, 13.85, and 15.38. The vertical axis is labeled “Percentage of a dry port in use” and ranges from 0.00 percent to 50.00 percent in increments of 10 percent. The graph shows a single downward-sloping line. The line begins at (1.54, 56.30 percent), decreases gradually to about (6.72, 42.73 percent), drops steeply between (6.72, 42.73 percent) and (7.69, 21.34 percent), and ends at (15.38, 0.00 percent). Note: All numerical data values are approximated.Impact of the time value on dry port usage probability. Source: Figure by authors
The figure shows that the graphs are arranged side by side. The left graph is titled “Qingdao Port.” The horizontal axis is labeled “Time Value (U S D per hour)” with markings from left to right as follows: 1.54, 7.69, 15.38, 23.07, 30.76, 38.46, and 46.15. The vertical axis is labeled “Percentage of a dry port in use” and ranges from 0.00 percent to 90.00 percent in increments of 10 percent. The graph shows a single downward-sloping line. The line begins at (1.54, 93.49 percent), decreases gradually to (15.38, 62.30 percent), continues declining, and ends at (46.15, 0.00 percent). The right graph is titled “Tianjin Port.” The horizontal axis is labeled “Time Value (U S D per hour)” with markings from left to right as follows: 1.54, 3.08, 4.62, 6.15, 7.69, 9.23, 10.77, 12.31, 13.85, and 15.38. The vertical axis is labeled “Percentage of a dry port in use” and ranges from 0.00 percent to 50.00 percent in increments of 10 percent. The graph shows a single downward-sloping line. The line begins at (1.54, 56.30 percent), decreases gradually to about (6.72, 42.73 percent), drops steeply between (6.72, 42.73 percent) and (7.69, 21.34 percent), and ends at (15.38, 0.00 percent). Note: All numerical data values are approximated.Impact of the time value on dry port usage probability. Source: Figure by authors
In summary, the time value of cargo significantly affects the attractiveness of intermodal transport via dry ports. While dry ports remain competitive for low-value cargo, their advantage diminishes as cargo value increases. The main constraint in this situation is that the speed and operational reliability of rail intermodal transport are still insufficient to meet the demands of time-sensitive goods. Consequently, policies could consider railway speed upgrades and operational optimization, thereby maintaining cost advantages for low time value cargo while expanding dry port market coverage for time-sensitive goods.
4.3.4 Sensitivity of dry port usage rate to the change in carbon tax
The percentage of dry port usage in each city was calculated based on the approach described in Section 4.2. The generalized transportation cost to the destination seaport from each city was computed under two scenarios: road-only and road–rail intermodal transportation via dry ports. The city was classified as a dry port service area if the dry port scenario resulted in the minimum generalized transportation cost. The number of cities in the dry port service area was counted and compared with the total number of cities to obtain the percentage of dry ports in use.
Figure 11 shows how this usage percentage shifts with carbon tax for container transport to Qingdao and Tianjin Ports. A substantial carbon tax increment only slightly increases dry port adoption: for Qingdao Port, even if the carbon tax increases from 0 to 615.3 USD/tCO2e, the percentage of cities using dry ports only increases by approximately 5%. Similarly, in the case of Tianjin Port, there is an increase of approximately 3.7% in the percentage of dry port usage under the same change in carbon tax. Therefore, a modal shift to intermodal transportation using a dry port cannot be expected under the carbon tax scenario of 50 USD/tCO2e (Figure 6).
The figure shows that the graphs are arranged side by side. The left graph is titled “Qingdao Port.” The horizontal axis is labeled “Carbon tax (U S D per ton)” with markings from left to right as follows: 0, 76.9, 153.8, 230.7, 307.6, 384.6, 461.5, 538.4, and 615.3. The vertical axis is labeled “Probability of using dry port” and ranges from 85.50 percent to 90.00 percent in increments of 0.50 percent. The graph shows a single stepwise upward line. The line begins at (0, 85.40 percent), remains flat until (34.9.8, 85.40 percent), rises sharply to (147.53, 86.62 percent), stays flat until (280.2, 86.62 percent), then rises again to (301.93, 89.00 percent). The line stays flat until (520.3, 89.00 percent), then increases sharply to (531.8, 90.26 percent), and remains at that level through (615.3, 90.26 percent). The right graph is titled “Tianjin Port.” The horizontal axis is labeled “Carbon tax (U S D per ton)” with markings from left to right as follows: 0, 76.9, 153.8, 230.7, 307.6, 384.6, 461.5, 538.4, and 615.3. The vertical axis is labeled “Probability of using dry port” and ranges from 44.00 percent to 47.50 percent in increments of 0.50 percent. The graph shows a single stepwise upward line. The line begins at (0, 43.88 percent), remains flat until (270.41, 43.88 percent), then rises to (280.72, 45.13 percent). The line stays flat until (396.45, 45.13 percent), then rises sharply to (406.7.6, 46.36 percent). It stays flat until about (583.21, 46.36 percent), then increases again to (594.65, 47.61 percent), and remains at that level through (615.3, 47.61 percent). Note: All numerical data values are approximated.Impact of carbon tax prices on the dry port utilization rate. Source: Figure by authors
The figure shows that the graphs are arranged side by side. The left graph is titled “Qingdao Port.” The horizontal axis is labeled “Carbon tax (U S D per ton)” with markings from left to right as follows: 0, 76.9, 153.8, 230.7, 307.6, 384.6, 461.5, 538.4, and 615.3. The vertical axis is labeled “Probability of using dry port” and ranges from 85.50 percent to 90.00 percent in increments of 0.50 percent. The graph shows a single stepwise upward line. The line begins at (0, 85.40 percent), remains flat until (34.9.8, 85.40 percent), rises sharply to (147.53, 86.62 percent), stays flat until (280.2, 86.62 percent), then rises again to (301.93, 89.00 percent). The line stays flat until (520.3, 89.00 percent), then increases sharply to (531.8, 90.26 percent), and remains at that level through (615.3, 90.26 percent). The right graph is titled “Tianjin Port.” The horizontal axis is labeled “Carbon tax (U S D per ton)” with markings from left to right as follows: 0, 76.9, 153.8, 230.7, 307.6, 384.6, 461.5, 538.4, and 615.3. The vertical axis is labeled “Probability of using dry port” and ranges from 44.00 percent to 47.50 percent in increments of 0.50 percent. The graph shows a single stepwise upward line. The line begins at (0, 43.88 percent), remains flat until (270.41, 43.88 percent), then rises to (280.72, 45.13 percent). The line stays flat until (396.45, 45.13 percent), then rises sharply to (406.7.6, 46.36 percent). It stays flat until about (583.21, 46.36 percent), then increases again to (594.65, 47.61 percent), and remains at that level through (615.3, 47.61 percent). Note: All numerical data values are approximated.Impact of carbon tax prices on the dry port utilization rate. Source: Figure by authors
In summary, although carbon taxes can alter cost structures, they are insufficient on their own to drive a large-scale modal shift to intermodal solutions. Policymakers should consider other measures, such as improving the operational efficiency and service level of rail networks, to promote dry port usage (Chang et al., 2019).
5. Conclusions
This study examined the impact of environmental policies and dry port operations on regional disparities in dry port benefits by assessing the utility-based cost accessibility to Qingdao and Tianjin Ports. The cost-based freight accessibility from inland cities to ports was measured using a discrete choice model. The accessibility results of the dry port intermodal transportation scenarios were compared with those of the road freight scenarios, and then the benefits of dry ports were considered.
The main findings of this study are as follows. Compared with the road-only inland freight transportation scenario, the existing dry ports enhance the overall accessibility of container transportation from the inland region to Qingdao and Tianjin Ports, resulting in economic and environmental benefits in terms of reducing generalized transportation costs. However, such benefits are not uniform across the hinterland regions. Cities that experience relatively greater benefits are those near mid-range or distant dry ports that also have relatively frequent rail services for seaports. The implementation of a potential carbon tax policy contributes to further improvements in the benefits for dry ports in these areas.
The results of the sensitivity analysis indicate that accessibility is influenced by the cargo's time value, distance to seaports and rail service frequency. If a dry port offers only low-frequency trains, its cost advantages are limited. Cargo with a high time value tends to be transported by road to avoid delays at dry ports.
The findings of this study yield several implications for port policymakers and dry port developers aiming to enhance dry port networks and reduce regional disparities in seaport accessibility. First, efforts should be made to enhance dry port operations through a collaborative framework among maritime stakeholders such as dry port operators, port authorities, government authorities and inland transport firms. Xi'an Dry Port is a successful case supported by the local government. In 2022, it secured investments in COSCO Shipping and several high-tech companies in the medical and telecommunications sectors, leading to the establishment of a strong collaborative mechanism. Second, undeveloped dry ports may face difficulties in joining an existing port–hinterland network, possibly because maritime stakeholders do not acknowledge the prospect of cooperation or terrestrial stakeholders do not proactively pursue development prospects. To address this, maritime participants must be informed about the logistical and economic advantages offered by well-integrated dry ports, such as reducing congestion and expanding market reach. Land-based entities should actively seek partnerships, highlight their strengths and adapt their operations to align themselves with broader regional development objectives. Third, investments in infrastructure and technological innovation are crucial for dry port developers and operators. Such investments should focus on adopting ecofriendly technologies and enhancing the operational efficiency of dry ports. Finally, the importance of regional development and cooperation between dry ports and their service areas should not be overlooked. This cooperation can significantly enhance regional economic growth by improving port–hinterland connectivity and help position dry ports as key components of regional logistic networks.
In conclusion, this study reveals the benefits and regional disparities of port–hinterland connectivity, paving the way for a more detailed exploration of the complex dynamics between dry port operations and environmental regulations.
This study has some limitations that require consideration. First, the data sources primarily rely on official statistics and existing literature, which may introduce biases stemming from variations in data collection methods. Furthermore, the generalized cost calculations adopt uniform assumptions that do not consider the differences in policy, infrastructure development, dry port throughput and capacity, or the practical challenges associated with shifting transportation modes. These simplified assumptions may lead to discrepancies between the estimated outcomes and real-world conditions. Future studies should verify these findings using more detailed data and cost estimates that reflect real-world conditions. It would also be beneficial to explore the scope of the analysis to better capture regional disparities among dry ports. Future work could also explore the potential of emerging green transportation technologies—such as electric freight trucks and autonomous vehicles—in dry port operations. Additionally, it would be valuable to identify which green technology solutions align best with the varying developmental needs of dry ports across different regional contexts. Such works can examine how these innovations influence modal shifts and reduce carbon emissions, thus contributing to the sustainable development of urban logistics systems.
The authors sincerely appreciate the anonymous reviewers for their insightful and constructive comments.
Notes
The supplementary material for this article can be found online

