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Purpose

This study aims to address a critical gap in sustainability transitions literature by investigating the spatiotemporal evolution and, more importantly, the spatially heterogeneous driving mechanisms behind the green transition in China’s construction industry (GTCI). It moves beyond national averages to uncover how and why drivers vary across regions.

Design/methodology/approach

The authors use an integrated analytical framework to provincial panel data (2011–2021). GTCI level is assessed objectively using the criteria importance through intercriteria correlation–technique for order preference by similarity to ideal solution model. Its temporal dynamics and spatial distribution are analyzed through kernel density estimation and spatial autocorrelation (Moran’s I). The core of the methodology is the application of geographically weighted regression (GWR) to quantify the spatial non-stationarity of key determinants, including enterprise characteristics, environmental regulation and economic structure.

Findings

While the national GTCI shows improvement, regional disparities widen, forming a clear “east-high, west-low” gradient. The GWR results reveal that the effects of core drivers are not uniform but exhibit significant regional heterogeneity. For instance, the positive impact of enterprise scale and environmental regulation intensity is strongest in eastern coastal provinces and attenuates inland, while the role of ownership structure varies in direction across different geographical contexts.

Originality/value

This study contributes a novel, spatially explicit analytical framework to transition research. By empirically mapping the geographically varying effects of drivers, the authors provide a paradigm shift from one-size-fits-all understandings to a context-sensitive mechanism analysis. The findings offer a robust scientific basis for designing spatially tailored, evidence-based policies to achieve coordinated green development in construction and other geographically vast sectors.

With the climate change, air pollution and resource scarcity continue to intensify, the global community has acknowledged the necessity of a green transition of the economy and society in achieving the Sustainable Developments Goals (Change, 2021; Yao, 2020). The construction industry, characterized by high energy consumption, significant air pollution and substantial CO2 emissions (Feng et al., 2020), is widely regarded as a key sector in driving the transition toward sustainable development (Lai et al., 2017). Data indicates that building operations and construction together account for approximately 40% of global energy consumption and contribute about 37% of global greenhouse gas emissions, positioning them among the top three sources of emissions worldwide. Concurrent with rapid urbanization, the scale of construction activities continues to expand, resulting in a substantial increase in energy demand and carbon emissions from the construction industry (Tengfei et al., 2022). Currently, global nations have used various measures and policies to facilitate the green transition of construction industry (Feng et al., 2020) ranging from mandatory legal regulations (Tan et al., 2021), technological innovation, fiscal subsidies (Beamond et al., 2016), strategic policies (Gyimah et al., 2025), technology promotion to green certifications (Dhayal et al., 2024).

The green transition of construction industry (GTCI) is a complex system, characterized by shifts in sociotechnical systems toward more sustainable alternatives (Chang et al., 2016). Shifts are required across multiple dimensions such as energy, material, technology, human resources, management, operations, representing a value-chain-wide systemic transformation. Considering the significant heterogeneity of economic development, resources endowment, industrial structure, technological foundation and climate conditions, the GTCI in various regions shows substantial heterogeneity across time and space. Related to this, GTCI is no longer regarded as a static and homogeneous issue, but rather as a dynamic and evolving, spatially heterogeneous systematic project. However, traditional cross-sectional analysis only captures static differences, limiting understanding of temporal-spatial evolution and regional disparities. Thus, conducting temporal-spatial analysis is crucial as the initial step in making differentiated policies from one size fits all to local conditions (Gan et al., 2025a). Meanwhile, it is benefits for dynamically adjusting and optimizing policy instruments by assessing the effectiveness of existing policies and promptly identify emerging bottlenecks and challenges (Gan et al., 2025b). More importantly, it also provides a scientific foundation for promoting regional collaborative governance by revealing the spatial spillover effect of GTCI (Guo et al., 2025).

Existing research on advancing GTCI has evolved along three primary dimensions. The first dimension focuses on technological pathways, exploring specific solutions such as low-carbon buildings (Shi et al., 2015), green buildings (Rachel and Gillad, 2022) and prefabricated buildings (Teng et al., 2018). Recent advancements further investigate advanced nanomaterials for enhanced insulation and recycled materials to reduce resource consumption (Humaidan et al., 2025; Li et al., 2023), while digital tools like building information modeling (BIM) and Internet of Things (IoT) are increasingly leveraged to optimize design accuracy, improve construction efficiency and facilitate supply chain collaboration (Humaidan et al., 2025; Li et al., 2023; Hossain et al., 2019). The second dimension concentrates on identifying influencing factors, spanning institutional aspects such as legislative system and fiscal subsidies (Zhai et al., 2022), market conditions such as market demand (Geels, 2012) and public awareness (Poortinga et al., 2012) and enterprise-level characteristics such as firm capabilities (Li et al., 2025) and ownership structure (Martínez, 2015). Recent studies have expanded to examine economic resilience, synergistic reduction of construction waste and carbon emissions (Wang et al., 2025) and applied spatial correlation network analysis to reveal complex drivers within China’s construction sector (Wang et al., 2025; Wang et al., 2024). The third dimension involves performance evaluation, using methods such as data envelopment analysis (DEA) and multi-level indicator systems to assess efficiency and green total factor productivity at various scales (Guo et al., 2025; Liu et al., 2018; Wang et al., 2024). These research streams are predominantly characterized by static and spatially aggregated analytical frameworks. Consequently, the evolution laws, development trends, regional disparities and spatial characteristics of GTCI remain unexplored. As a necessary precondition for informing future actions of GTCI, analyzing the dynamic spatial and temporal evolution of GTCI is urgent and necessary.

China’s construction industry, a pivotal sector, has implemented a plethora of policies to drive green transition within its domain. In recent times, detailed strategic blueprints and technical benchmarks have been introduced to advance this objective. With the transition from high-speed growth to high-quality development, the challenges surrounding GTCI in China have noticeably evolved across time and space (Gan et al., 2025a). In the meantime, the Chinese government announced the “dual carbon” targets in 2020, with the goal of peaking carbon emissions by 2030 and achieving carbon neutrality by 2060. Under this context, several concerns arise: what is the current status of China’s GTCI? Are the existing regional disparities in GTCI? How does GTCI evolve over time and space? What are the determinants of GTCI? To address these pressing concerns, the study formulates the following research questions (RQs) derived from the practical challenges faced by policymakers and industry stakeholders:

RQ1.

How has the overall and regional performance of GTCI in China evolved temporally from 2011 to 2021?

RQ2.

What are the spatial distribution characteristics and clustering patterns of GTCI across Chinese provinces? Does it exhibit significant spatial agglomeration or divergence?

RQ3.

What are the key determinants of GTCI, and do their effects remain constant or vary spatially across regions?

Guided by these questions, the specific objectives of this paper are:

OB1.

Quantitatively evaluate GTCI level of 30 Chinese provinces (2011–2021) using a comprehensive evaluation index system and the CRITIC-TOPSIS model.

OB2.

Delineate the dynamic evolution and spatial distribution patterns of GTCI through kernel-density estimation and spatial-autocorrelation analysis, thereby revealing regional disparities and temporal trends.

OB3.

Identify the core drivers of GTCI and, using the GWR model, uncover the spatial non-stationarity of their impacts, providing a nuanced understanding of region-specific mechanisms.

Consequently, the research findings furnish a robust scientific basis for formulating evidence-based, regionally tailored and precisely targeted policies – an essential step toward steering China’s construction industry toward a green, low-carbon and sustainable future.

The remainder of this paper is structured as follows: Section 2 reviews the relevant literature. Section 3 outlines the model specifications, methodologies and data sources. Section 4 discusses the evaluation results and other findings. Section 5 summarizes the study’s key findings, research implications and offers policy recommendations. Section 6 summarizes the research findings.

The GTCI has been regarded as the core elements in achieving China’s high-quality development and the “dual carbon” targets. Recently, several studies have conducted the GTCI evaluation.

Research on evaluating GTCI primarily follows two pathways. The first is the input-output indicator evaluation system, which captures the fundamental transformation process by measuring resource commitments against performance outcomes. Input indicators typically include assets, labor, equipment, energy consumption and CO2 emissions, while output indicators consist of added value, profit and total output value (Zhang, 2020; Teng, 2019). The second is the multi-level indicator evaluation system, which incorporates a broader set of dimensions such as green project deliveries, policy intensity, environmental penalties and investment in pollution control (Zhang, 2020; Qidan et al., 2023). Composite indices like the environmental sustainability index (Siche et al., 2007), ecological footprint accounting (Wackernagel, 2014) and the genuine progress indicator (Singh et al., 2011) are also used to comprehensively assess the status of GTCI.

Recent trends have expanded these frameworks. The rising emphasis on the circular economy has led to the inclusion of indicators like construction waste recycling rates and material reuse potential (Bleischwitz et al., 2022). Concurrently, digitalization indicators, such as the application of BIM and IoT technologies, are increasingly recognized for their role in optimizing processes and enabling green innovation (Manasseh Moses et al., 2025; Guo et al., 2021). Notably, digital transformation itself is now empirically linked to enabling the green total factor productivity of the construction industry (Li et al., 2023). Furthermore, broader concepts like the green resilience of the construction industry have been proposed and measured, reflecting the capacity to maintain and recover performance amidst disruptions (Bai et al., 2025).

Several approaches were used in measuring the status of GTCI. The general approach involves constructing a measurement model based on the GTCI index framework. Besides, the method of DEA and related expanded models have been used to examine the efficiency of GTCI, including the EVA-DEA, Slacks Based Measure (SBM)-DEA (Liu et al., 2018), Super Efficiency-DEA (Chen et al., 2022), Super-SBM DEA (Zhou et al., 2019), three-stage DEA (Zhang, 2020) and DEA-Malmquist (Liu et al., 2018). Due to the apparent limitations of inter-temporal comparisons and slack variables, other methods were used, such as the SBM model and grey relational analysis. The SBM model, which fully accounts for the influence of slack variables, provides advantages in evaluating the efficiency of GTCI (Wang et al., 2021). It has found widespread application in areas such as green total factor productivity, carbon emission efficiency, safety efficiency (Wang and Gao, 2024), energy efficiency, green transition efficiency (Guo et al., 2025) and green building transition efficiency (Li et al., 2024). Grey relational analysis is often used with the Analytic Hierarchy Process method, which allows for both qualitative and quantitative analysis, provides a more objective and accurate assessment of GTCI.

Recently, methodological diversity has increased. Spatial econometric models, including spatial Durbin models and geographically weighted regression (GWR), are increasingly adopted to capture spatial spillover effects and regional heterogeneity (Guo et al., 2025; Wang et al., 2024; Chen and Xie, 2025). Other emerging approaches include configuration analysis fuzzy-set qualitative comparative analysis to explore causal pathways for green development (Li et al., 2023), the integrated Life Cycle Assessment-Multiple Criteria Decision Making (LCA-MCDM) framework for material selection (Mlybari, 2025) and data-driven methods (Xu et al., 2025). At the micro-level, confirmatory factor analysis has been applied to identify and validate key factors influencing sustainable practices (Jaber et al., 2019). While these methods are powerful for identifying whether and which factors matter, they often operate under an implicit assumption of spatial stationarity, estimating average effects that may mask significant local variations.

Multi-scale green transition evaluation has been conducted. At the global perspective, Cuiyun and Chazhong (2020) evaluated the green transition level of 49 countries along the “Belt and Road”. At the national level, Liu et al. (2018) evaluated tourism energy consumption and carbon emissions in the Yangtze River Economic Belt. At the city level, Zeng et al. (2025) explored the green total factor productivity of prefecture-level cities in China. Wang et al. (2024) examined the urban green development efficiency in China from a spatial-temporal perspective. Juan et al. (2025) demonstrated the regional heterogeneity of the driving factors of urban building carbon emissions using a random forest model. Furthermore, the building and enterprise scale examines micro-level agents, with studies assessing the application of specific green technologies, the environmental performance of firms and the implementation of green building standards (Li et al., 2025). Besides, several factors affecting the green transition have been identified, which can be categorized into distinct groups:

  1. Institutional and regulatory factors. Reform and opening-up, government intervention and environmental regulation exerted a positive impact on green transition (Zhai et al., 2022). Recent work also examines the complex relationship between ESG performance and substantive green innovation, noting a potential “disconnect” in the construction industry (Lan et al., 2025).

  2. Market and economic factors. Economic development, market demand, public awareness, urbanization, foreign investment and economic complexity create the external environment for transition (Salimi and Sheikhzeinoddin, 2025).

  3. Factor supply. Human capital, R&D intensity and green credit supply the essential resources for innovation.

  4. Enterprise-level factors. Firm size, asset structure, ownership type and managerial capabilities are critical internal determinants. Research shows ownership structure can have a significant impact (Li et al., 2025) and the evolutionary mechanisms of green innovation behavior within firms are key to understanding dynamic change (Xingwei et al., 2024). Executives’ backgrounds and debt maturity structure also play complex roles (Yu et al., 2024).

Despite these contributions, the existing literature exhibits several limitations that this study seeks to address. First, while studies on technological pathways, influencing factors and performance evaluation are abundant, they often operate in isolation. Little effort has been made to integrate these dimensions into a coherent spatiotemporal framework capable of tracing the dynamic evolution and spatial clustering of GTCI across Chinese provinces. Moreover, most evaluations remain static, failing to reveal how transition patterns shift over time and space. Second, the methodological approaches predominant in the literature are not designed to explore potential variations in how driving factors operate across different locations. The overall efficiency scores from DEA-based studies offer a unified perspective that may not adequately reflect the geographically diverse realities of China’s construction industry. This limitation restricts the practical utility of the findings for informing region-specific policy interventions. Third, while multi-scale assessments have been conducted, they seldom incorporate spatial econometric techniques that can capture interdependence and heterogeneity. This omission hinders the understanding of how GTCI levels in one province may be influenced by neighboring provinces, or why the same factor may have different impacts in different regions.

To address these gaps, this study introduces an integrated spatiotemporal analytical framework with three key innovations:

  1. a systematic examination of the dynamic evolution and spatial clustering of GTCI using kernel density estimation (KDE) and spatial autocorrelation analysis;

  2. the application of a GWR model to uncover spatially varying effects of determinants; and

  3. a methodology that combines objective weighting, spatial econometrics and evolutionary analysis to overcome the methodological limitations observed in prior studies.

Figure 1 illustrates the methodological workflow. Initially, the GTCI index framework was established. Subsequently, the GTCI status was assessed using the criteria importance through intercriteria correlation (CRITIC) and technique for order preference by similarity to ideal solution (TOPSIS) models. Following is the application of KDE method to investigate the spatial-temporal evolution, complemented by spatial autocorrelation analysis. Finally, factors influencing GTCI were discerned via the GWR model.

Figure 1.
A flowchart shows data inputs, a C R I T I C T O P S I S model, spatial and temporal analyses, and regression analyses used to evaluate green transition levels in construction.The flowchart is titled evaluation of green transition level in construction industry. A left column labelled data lists total assets of enterprises, number of workers, number of machinery, consumption of building materials, S O two emission volume, C O two emission volume, total profit and tax, and proportion of total output value in G D P. A central panel labelled C R I T I C T O P S I S model shows formulas W j equals C j over the sum from j equals one to p of C j, and T i equals s i minus over s i minus plus s i plus. Below are boxes stating measure indicator weights and G T C I, followed by a small line chart panel, then a box stating obtain the distribution characteristics and evolution situation, followed by two map panels. A right panel titled analysis of influencing factors lists human capital, fiscal support, foreign investment, urbanization rate, enterprise size, asset size, ownership structure, and environmental regulation intensity, followed by boxes labelled O L S model analysis, G W R model analysis, and residual analysis test, ending with a box listing influencing factors with positive entries enterprise size, asset size, and environmental regulation intensity, and a negative entry ownership structure. A lower section titled analysis of temporal and spatial differences in green transition level splits into kernel density estimation analysis with nationwide, eastern region, central region, and western region labels alongside density plots, and spatial correlation analysis showing global and local Moran's I and a scatter plot.

Research framework

Source: Authors’ own work

Figure 1.
A flowchart shows data inputs, a C R I T I C T O P S I S model, spatial and temporal analyses, and regression analyses used to evaluate green transition levels in construction.The flowchart is titled evaluation of green transition level in construction industry. A left column labelled data lists total assets of enterprises, number of workers, number of machinery, consumption of building materials, S O two emission volume, C O two emission volume, total profit and tax, and proportion of total output value in G D P. A central panel labelled C R I T I C T O P S I S model shows formulas W j equals C j over the sum from j equals one to p of C j, and T i equals s i minus over s i minus plus s i plus. Below are boxes stating measure indicator weights and G T C I, followed by a small line chart panel, then a box stating obtain the distribution characteristics and evolution situation, followed by two map panels. A right panel titled analysis of influencing factors lists human capital, fiscal support, foreign investment, urbanization rate, enterprise size, asset size, ownership structure, and environmental regulation intensity, followed by boxes labelled O L S model analysis, G W R model analysis, and residual analysis test, ending with a box listing influencing factors with positive entries enterprise size, asset size, and environmental regulation intensity, and a negative entry ownership structure. A lower section titled analysis of temporal and spatial differences in green transition level splits into kernel density estimation analysis with nationwide, eastern region, central region, and western region labels alongside density plots, and spatial correlation analysis showing global and local Moran's I and a scatter plot.

Research framework

Source: Authors’ own work

Close modal

GTCI is conceptualized as a comprehensive system transformation process where the industry transitions from conventional practices toward sustainable development through improved resource allocation and management. This study uses an input–output perspective to construct the evaluation system, as this framework effectively captures the fundamental dynamic of the transition: how resource commitments are transformed into performance outcomes.

The input–output perspective provides a scientifically sound framework for measuring the comprehensive development level of GTCI because it directly reflects the core transformation process. Input indicators represent the resources, capabilities and efforts dedicated to advancing green transition, while output indicators manifest the resulting performance and achievements. A higher level of green transition is intrinsically linked to the system’s ability to transform sustainable inputs into superior multi-dimensional outputs.

A mixed-methods approach was used in this study to identify key GTCI indicators. Eight indicators were selected, encompassing both input and output aspects, to ensure a comprehensive assessment of GTCI. The specific indicators are detailed in Table 1.

Table 1.

Index framework of GTCI

Primary
indicator
Secondary
indicator
No.WeightAttributeCalculationReferences
InputAssetsX10.202PositiveTotal assets of construction enterprises (Gan et al., 2025a)
Labor forceX20.101PositiveNumber of construction workers (Chuanwang et al., 2023)
Mechanical equipmentX30.050PositiveNumber of construction machinery units (Zhang, 2020)
MaterialsX40.090PositiveConsumption of Five major building materials in the construction industry (Zhou et al., 2024)
OutputPollution emission volumeX50.001NegativeSO2 emission volume generated by the construction industry (Gan et al., 2025b)
CO2 Emission VolumeX60.086NegativeCO2 emission volume generated by the construction industry (Yang et al., 2024)
Total profit and taxX70.129PositiveTotal profit and tax of the construction industry (Yang et al., 2024)
Transition degreeX80.064PositiveProportion of total construction industry output value in GDP of province (Yang et al., 2019)
Source(s): Authors’ own work

Among the indicators, X4 represents the consumption of five major building materials, calculated using a weighted comprehensive method based on carbon emissions (Wen et al., 2020). The calculation formula is as follows:

(1)

Qi indicates the consumption of construction materials for i, where i represents steel, wood, cement, glass and aluminum. The unit of emission factor (ν) of Timer is kg CO2/m3 whilst the units of other emission factors are kg CO2/kg. The construction material emission coefficients and recycling coefficients are based on related literature (Zhou et al., 2024) and detailed in Table 2.

Table 2.

The CO2 emission factors and recycling coefficients of main building materials

ParameterCementGlassSteelAluminumTimber
Carbon emission factors (ν)0.81500.96551.7892.600−0.8428
Recycling coefficient (σ)0.450.70.80.850.2
Source(s): Authors’ own work

The CRITIC model is used to calculate the indicator weights of GTCI. Its strength lies in simultaneously considering both the variability of indicators and the correlations among them, thereby fully leveraging the objective attributes of the data for a more rigorous evaluation (Ya-Ju and Demi, 2021). Namely, the model evaluates indicators by accounting for the contrast intensity of each indicator and the degree of conflict among them. The corresponding formula is presented as follows:

(2)

Sj represents the standard deviation of the indicator j, reflecting the contrast intensity, which indicates the magnitude of the difference in values for the same indicator across different evaluation schemes. rij represents the correlation coefficient between evaluation indicators i and j, reflecting the conflict between indicators. Wj represents the objective weight.

TOPSIS is a classical multi-criteria decision-making method that combines conceptual clarity, computational efficiency and result interpretability. The core principle of TOPSIS is grounded in geometric intuition: the optimal alternative should minimize the Euclidean distance to the positive ideal solution while maximizing the Euclidean distance from the negative ideal. The specific formula is as follows:

(3)

c+ represents the positive ideal solution for the indicator and c represents the negative ideal solution. Ti represents the relative closeness of the sample, indicating that it is closer to the positive ideal solution.

The KDE method is used to analyze the spatio-temporal evolution of GTCI during the sampling period. In this study, the Gaussian kernel is selected as the kernel function, which requires only one bandwidth parameter. This function is simple, easy to implement, well-suited for continuous variables and adaptable to various density function shapes. As a non-parametric statistical method, KDE provides flexible distribution estimation. The specific formula is as follows:

(4)

f(v) represents the probability density function estimated from the sample variable v, n is the number of samples, Vi is the value of variable v. at location i and K is the kernel function for KDE. h is the bandwidth, a smoothing parameter in KDE.

Moran’s I is used to analyze the spatial correlation of GTCI. This statistic effectively quantifies spatial patterns and demonstrates robustness in handling data. As a widely used measure, it enables the examination of both the presence and degree of spatial correlation, making it a common first step in exploring and evaluating spatial dependence in geographical phenomena (Lee and Li, 2017). It is particularly suitable for this study because GTCI is characterized by potential regional clustering, where areas with similar transition levels may be spatially concentrated. The calculation formula presented as follows:

(5)
(6)

Wij is the spatial weight matrix of elements i and j and n equals the total number of elements. A 0–1 matrix based on geographical proximity is used in this paper.

The GWR model is used to examine the influencing factors underlying regional differences in GTCI. Its primary strength lies in its ability to capture spatial heterogeneity by allowing the regression coefficients of explanatory variables to vary across geographical locations, thereby overcoming the limitations of the traditional ordinary least squares (OLS) model (Li et al., 2017). Compared with global models such as OLS, which assume spatial stationarity, GWR provides more nuanced insights by identifying location-specific relationships between explanatory variables and GTCI, making it particularly suitable for analyzing spatial variation in green transitions. The specific formula is expressed as follows:

(7)

Yit represents the value of the dependent variable at position i, Xik is the value of the independent variable at position i, i,vi) is the coordinate of the regression analysis point i, β0i,vi) is the intercept term, βki,vi) is the regression coefficient and ξ is the error term.

Considering data availability and timeliness, panel data from 30 provincial-level administrative regions in China covering the period from 2010 to 2021 were used for analysis. Due to the unavailability of data, Tibet, Hong Kong, Macao and Taiwan were excluded from the study. Data on assets (X1), labor force (X2), mechanical equipment (X3), pollution emissions (X5), total profit and tax (X7) and transition degree (X8) were sourced from the China Statistical Yearbook; materials (X4) data were drawn from the China Construction Industry Statistical Yearbook; and CO2 emissions volume (X6) data were sourced from the provincial emission inventory of the China Carbon Accounting Database.

It should be noted that the most recent complete data for several indicators were only released in 2021. Particularly the CO2 emissions volume (X6), as an important indicator, is only officially available up to 2021. To ensure the systematicity, consistency and comparability of the evaluation-index system and to avoid introducing additional bias by using estimated or interpolated values, we selected the latest year for which official statistical data are available for all indicators (2021) as the study’s endpoint.

Figure 2 illustrates the overall GTCI values from 2011 to 2021. As depicted in Figure 2a, the GTCI value exhibited a consistent rise from 0.040 in 2011 to 0.135 in 2021, indicating a notable upward trajectory and signifying remarkable advancements in China’s construction industry’s green transition. Notably, negative growth was observed in 2016 and 2020, yet a substantial surge occurred in 2021, with a remarkable growth rate of 64.48%. This underscores the profound influence of the policy environment and contemporary conditions on GTCI dynamics.

Figure 2.
Two panels show a nationwide circular plot and regional line charts of indexed values from year twenty eleven to year twenty twenty one, labelled nationwide, eastern, central, and western.The two panels are labelled a and b. Panel a is labelled nationwide and shows a circular radial chart with concentric arcs for years twenty eleven, twenty thirteen, twenty fifteen, twenty seventeen, twenty nineteen, and twenty twenty one. Radial tick labels run from zero to zero point one four in steps of zero point zero one. Each arc segment displays numeric values including zero point zero four zero two, zero point zero four zero five, zero point zero five two four, zero point zero six four eight, zero point zero six nine seven, zero point zero six eight one, zero point zero six eight three, zero point zero seven six, zero point zero eight seven six, zero point zero eight two four, and zero point one three five five. Panel b is labelled regions and contains three horizontal line charts with a shared horizontal axis labelled year from twenty eleven to twenty twenty one. The eastern chart shows labelled points zero point zero four five, zero point zero four seven, zero point zero five seven, zero point zero six nine, zero point zero seven five, zero point zero seven four, zero point zero six nine, zero point zero seven six, zero point zero eight eight, zero point zero eight two, and zero point one four two. The central chart shows labelled points zero point zero four one, zero point zero three nine, zero point zero five seven, zero point zero six four, zero point zero seven one, zero point zero seven one, zero point zero seven two, zero point zero eight zero, zero point zero nine one, zero point zero eight six, and zero point one three six. The western chart shows labelled points zero point zero three five, zero point zero three five, zero point zero four five, zero point zero six one, zero point zero six two, zero point zero six zero, zero point zero six five, zero point zero seven three, zero point zero eight five, zero point zero eight zero, and zero point one two eight.

The overall GTCI value in China

Source: Authors’ own work

Figure 2.
Two panels show a nationwide circular plot and regional line charts of indexed values from year twenty eleven to year twenty twenty one, labelled nationwide, eastern, central, and western.The two panels are labelled a and b. Panel a is labelled nationwide and shows a circular radial chart with concentric arcs for years twenty eleven, twenty thirteen, twenty fifteen, twenty seventeen, twenty nineteen, and twenty twenty one. Radial tick labels run from zero to zero point one four in steps of zero point zero one. Each arc segment displays numeric values including zero point zero four zero two, zero point zero four zero five, zero point zero five two four, zero point zero six four eight, zero point zero six nine seven, zero point zero six eight one, zero point zero six eight three, zero point zero seven six, zero point zero eight seven six, zero point zero eight two four, and zero point one three five five. Panel b is labelled regions and contains three horizontal line charts with a shared horizontal axis labelled year from twenty eleven to twenty twenty one. The eastern chart shows labelled points zero point zero four five, zero point zero four seven, zero point zero five seven, zero point zero six nine, zero point zero seven five, zero point zero seven four, zero point zero six nine, zero point zero seven six, zero point zero eight eight, zero point zero eight two, and zero point one four two. The central chart shows labelled points zero point zero four one, zero point zero three nine, zero point zero five seven, zero point zero six four, zero point zero seven one, zero point zero seven one, zero point zero seven two, zero point zero eight zero, zero point zero nine one, zero point zero eight six, and zero point one three six. The western chart shows labelled points zero point zero three five, zero point zero three five, zero point zero four five, zero point zero six one, zero point zero six two, zero point zero six zero, zero point zero six five, zero point zero seven three, zero point zero eight five, zero point zero eight zero, and zero point one two eight.

The overall GTCI value in China

Source: Authors’ own work

Close modal

In Figure 2(b), the regional measurement outcomes unveil distinctive features in GTCI variations. Initially, a continuous upward trend is evident across all regions. The national average GTCI steadily rose from 0.045 in 2011 to 0.142 in 2021, with an average annual growth rate of 12.2%, indicating a favorable developmental trajectory. Over time, the average annual growth rate was 13.6% from 2011 to 2015, declining to 4.8% from 2016 to 2020, before surging by 56.1% in 2021. Noteworthy improvements were observed in all provinces, with Beijing ascending from 0.031 in 2011 to 0.171 in 2021, Henan progressing from 0.048to 0.171 and Guizhou increasing from 0.029 to 0.136, reflecting a nationwide positive transition trend.

Furthermore, stage-specific development patterns are discernible. During 2011–2015, GTCI exhibited stable growth at an average annual rate of 13.6%, with provinces developing in synchrony. Subsequently, from 2016 to 2020, the growth rate decelerated to 4.8%, with certain eastern provinces reaching a plateau. However, in 2021, there was a substantial acceleration in growth, with the national average rate soaring to 56.1%. Notably, eastern provinces excelled, with Beijing witnessing a 98.8% increase, Shanghai up by 148.4%, Jiangsu progressing from 0.097 to 0.139 and Guangdong from 0.085 to 0.149, showcasing robust momentum. In the central region, Jilin advanced from 0.151 to 0.184 and Henan from 0.094 to 0.171, recording significant enhancements

Figure 3 depicts the spatial distribution and temporal evolution of the GTCI across provinces, unveiling a discernible east-west gradient with higher values in the eastern regions and lower values in the western regions. In 2011, as illustrated in Figure 3(a), provinces with elevated GTCI levels were predominantly clustered along the eastern coast. These regions boasted a well-established green building industry chain and a mature market, enabling swift responses to policy directives and fostering the adoption of green building technologies. This conducive environment provided the foundation for the initial stages of the construction industry’s green transition. In contrast, central and western regions lagged in GTCI advancements. Moving to 2015, as shown in Figure 3(b), the eastern region sustained its high GTCI levels, while notable progress was observed in the central and western regions. This improvement mirrored both national policy directives and capital injections into these regions, alongside localized endeavors to propel GTCI through initiatives supporting green building technology adoption. By 2021, depicted in Figure 3(c), the eastern region exhibited further GTCI growth, with standout performances from Beijing, Shanghai and other centrally administered municipalities. Concurrently, the central and western regions also showcased significant upward trajectories in their GTCI values.

Figure 3.
Three choropleth maps of China show indexed values by province for the years twenty eleven, twenty fifteen, and twenty twenty one, each with a legend and scale bar.The three separate maps of China are labelled twenty eleven, twenty fifteen, and twenty twenty one. Each map shows provincial boundaries, a north arrow, a legend with six numeric value ranges plus a no data category, and a scale bar labelled zero, one hundred ninety, three hundred eighty, seven hundred sixty, one thousand one hundred forty, and one thousand five hundred twenty miles. In panel a two thousand eleven, the legend ranges are zero point zero zero zero zero one to zero point zero two nine nine zero, zero point zero two nine nine zero to zero point zero three three one zero, zero point zero three three one zero to zero point zero three seven zero zero, zero point zero three seven zero zero to zero point zero four three two zero, zero point zero four three two zero to zero point zero six eight three zero, and zero point zero six eight three zero to zero point one four four four zero. In panel b two thousand fifteen, the legend ranges are zero point zero zero zero zero one to zero point zero four nine zero zero, zero point zero four nine zero zero to zero point zero five nine zero zero, zero point zero five nine zero zero to zero point zero seven zero zero zero, zero point zero seven zero zero zero to zero point zero eight one zero zero, zero point zero eight one zero zero to zero point zero one one five zero zero, and zero point zero one one five zero zero to zero point one eight two zero zero zero. In panel c two thousand twenty one, the legend ranges are zero point zero zero zero zero one to zero point zero six six zero zero, zero point zero six six zero zero to zero point zero seven five zero zero, zero point zero seven five zero zero to zero point zero eight three zero zero, zero point zero eight three zero zero to zero point zero nine one zero zero, zero point zero nine one zero zero to zero point zero one zero five zero zero, and zero point zero one zero five zero zero to zero point one five one zero zero.

Spatial distribution of the GTCI

Source: Authors’ own work

Figure 3.
Three choropleth maps of China show indexed values by province for the years twenty eleven, twenty fifteen, and twenty twenty one, each with a legend and scale bar.The three separate maps of China are labelled twenty eleven, twenty fifteen, and twenty twenty one. Each map shows provincial boundaries, a north arrow, a legend with six numeric value ranges plus a no data category, and a scale bar labelled zero, one hundred ninety, three hundred eighty, seven hundred sixty, one thousand one hundred forty, and one thousand five hundred twenty miles. In panel a two thousand eleven, the legend ranges are zero point zero zero zero zero one to zero point zero two nine nine zero, zero point zero two nine nine zero to zero point zero three three one zero, zero point zero three three one zero to zero point zero three seven zero zero, zero point zero three seven zero zero to zero point zero four three two zero, zero point zero four three two zero to zero point zero six eight three zero, and zero point zero six eight three zero to zero point one four four four zero. In panel b two thousand fifteen, the legend ranges are zero point zero zero zero zero one to zero point zero four nine zero zero, zero point zero four nine zero zero to zero point zero five nine zero zero, zero point zero five nine zero zero to zero point zero seven zero zero zero, zero point zero seven zero zero zero to zero point zero eight one zero zero, zero point zero eight one zero zero to zero point zero one one five zero zero, and zero point zero one one five zero zero to zero point one eight two zero zero zero. In panel c two thousand twenty one, the legend ranges are zero point zero zero zero zero one to zero point zero six six zero zero, zero point zero six six zero zero to zero point zero seven five zero zero, zero point zero seven five zero zero to zero point zero eight three zero zero, zero point zero eight three zero zero to zero point zero nine one zero zero, zero point zero nine one zero zero to zero point zero one zero five zero zero, and zero point zero one zero five zero zero to zero point one five one zero zero.

Spatial distribution of the GTCI

Source: Authors’ own work

Close modal

Figure 4 presents the results of the GTCI KDE. Figure 4(a) shows that the midpoint of the national kernel density curve consistently shifts to the right, the height of the main peak gradually decreases and the shape evolves from a tall, narrow peak to a wider, more dispersed form. This indicates that inter-provincial differences are widening, while the overall level continues to improve. Figure 4(b)–(d) reveal that the kernel density curves of the three major regions follow patterns similar to the national curve, suggesting that internal coordination within each region is strengthening, although intra-provincial disparities are expanding. In the eastern region, the curve remains farthest to the right and relatively stable, confirming its leading role in the green transition. Its peak becomes flatter, while the right tail extends further with a gentler slope, reflecting that high-value provinces continue to surpass earlier thresholds. In the central region, the curve shifts markedly to the right but fluctuates upward, indicating unstable GTCI performance and a lack of sustained momentum. The overall shape changes little, but an isolated bulge appears near the main peak, producing a “main peak–island” dual structure. This suggests that some inland provinces, constrained by transportation barriers and funding shortages, have progressed more slowly (Zou et al., 2017). While regional disparities in GTCI persist, some provinces show isolated leaps in performance. In the western region, the peak exhibits a gradual rightward shift, demonstrating a marked upward trend in GTCI. The curves for both the eastern and western regions become progressively narrower and sharper, suggesting that, bolstered by substantial investments in the R&D and application of eco-friendly construction materials, inter-regional disparities are diminishing, and the green transition is becoming more balanced. Finally, the thickening of the right tails in all regions indicates a rise in the number of provinces with high GTCI, reflecting the growing effectiveness of policy initiatives.

Figure 4.
Four panels show stacked kernel density curves by year from twenty eleven to twenty twenty one for nationwide, eastern, central, and western regions.The four panels are labelled nationwide, eastern region, central region, and western region. Each panel displays horizontally aligned kernel density curves for years twenty eleven through twenty twenty one, with year labels listed along the left of each panel. The horizontal axes show numeric scales ranging approximately from minus zero point zero five to zero point two five in panels a, b, and c, and from zero to zero point two zero in panel d. Each year is represented by a single smooth density curve positioned on its own horizontal baseline. Curves overlap vertically across years within each panel.

The results of kernel density estimation

Source: Authors’ own work

Figure 4.
Four panels show stacked kernel density curves by year from twenty eleven to twenty twenty one for nationwide, eastern, central, and western regions.The four panels are labelled nationwide, eastern region, central region, and western region. Each panel displays horizontally aligned kernel density curves for years twenty eleven through twenty twenty one, with year labels listed along the left of each panel. The horizontal axes show numeric scales ranging approximately from minus zero point zero five to zero point two five in panels a, b, and c, and from zero to zero point two zero in panel d. Each year is represented by a single smooth density curve positioned on its own horizontal baseline. Curves overlap vertically across years within each panel.

The results of kernel density estimation

Source: Authors’ own work

Close modal

Table 3 presents the global Moran’s I index. From 2011 to 2021, the index remained positive and consistently passed the significance test at the 10% level, reflecting a persistent spatial agglomeration effect of the green transition across regions. Its values ranged from a low of 0.118 in 2012, reflecting the weakest agglomeration, to a high of 0.305 in 2018, representing the strongest. The temporal trend exhibited a distinctive “W” shape. The index fluctuated upward from 2011 to 2016, peaking in 2016 and reflecting heightened spatial dependence in the green transition. From 2017 to 2018, it increased sharply, reaching its maximum of 0.305 in 2018. Between 2019 and 2021, it declined slightly but remained relatively high, suggesting persistent spatial correlation. However, because the global spatial correlation is only a general measure, further examination using local spatial correlation is required.

Table 3.

Global Moran’ I result

YearMoran’ IZ valuep-value
20110.2732.80.005
20120.1181.60.055
20130.2552.70.007
20140.1812.00.023
20150.2682.80.005
20160.2833.00.003
20170.2452.60.009
20180.3053.20.001
20190.2923.10.002
20200.2532.70.007
20210.2873.00.003
Source(s): Authors’ own work

Figure 5 presents selected results of the local Moran’s I index, where red represents the eastern region, black the central region and green the western region. Most provinces exhibit a positive spatial correlation in GTCI, concentrated primarily in the first and third quadrants, indicating persistent regional imbalances. Overall, GTCI demonstrates a typical “high–low” distribution pattern, characterized by both stability and dynamism. The eastern coastal provinces, particularly those in the Yangtze River Delta – such as Shanghai, Zhejiang and Jiangsu – have consistently remained in the H–H agglomeration area (first quadrant), forming a “high” cluster of green transition. These regions not only sustain high development levels but also continuously improve quality, exerting significant positive spillover effects on surrounding areas and fostering a virtuous cycle of coordinated development. In contrast, many provinces in the central, western and northeastern regions have remained in the L–L agglomeration area (third quadrant), creating a pronounced “lowland effect” and accentuating the east–west development gap. Western provinces such as Gansu, Qinghai and Xinjiang have long been constrained by low development levels, highlighting common challenges in advancing the green transition. Notably, this “lowland” feature exhibits clear spatial continuity, often encompassing entire regions with insufficient momentum, thereby reinforcing regional disparities.

Figure 5.
Three quadrant panels list provinces by L space H, H space H, L space L, and H space L categories for years twenty eleven, twenty fifteen, and twenty twenty one.The three panels are labelled twenty eleven, twenty fifteen, and twenty twenty one. Each panel is divided into four quadrants labelled L space H at top left, H space H at top right, L space L at bottom left, and H space L at bottom right. In panel a two thousand eleven, the L space H quadrant lists Sichuan, Guizhou, Shanxi, and Ningxia. The H space H quadrant lists Beijing, Tianjin, Hebei, Shanghai, Zhejiang, Jiangsu, Fujian, Guangdong, and Anhui. The L space L quadrant lists Liaoning, Shandong, Yunnan, Chongqing, Gansu, Qinghai, Xinjiang, Inner Mongolia, Heilongjiang, Jilin, Shanxi, Hubei, and Hunan. The H space L quadrant lists Hainan, Guangxi, Jiangxi, and Henan. In panel b twenty fifteen, the L space H quadrant lists Beijing, Tianjin, Liaoning, Shanxi, and Hunan. The H space H quadrant lists Shanghai, Zhejiang, Jiangsu, and Anhui. The L space L quadrant lists Shandong, Hainan, Ningxia, Guangxi, Yunnan, Chongqing, Gansu, Sichuan, Guizhou, Qinghai, Xinjiang, Inner Mongolia, Heilongjiang, Shanxi, and Jiangxi. The H space L quadrant lists Hebei, Fujian, Guangdong, Jilin, Henan, and Hubei. In panel c twenty twenty one, the L space H quadrant lists Beijing, Tianjin, Shanxi, and Heilongjiang. The H space H quadrant lists Liaoning, Shanghai, Zhejiang, Hebei, Shandong, Jiangsu, and Jilin. The L space L quadrant lists Fujian, Guangdong, Xinjiang, Ningxia, Gansu, Qinghai, Yunnan, Chongqing, Sichuan, Guizhou, Anhui, Shanxi, Hunan, Henan, and Hubei. The H space L quadrant lists Hainan, Inner Mongolia, Guangxi, and Jiangxi.

Local Moran’s I result

Source: Authors’ own work

Figure 5.
Three quadrant panels list provinces by L space H, H space H, L space L, and H space L categories for years twenty eleven, twenty fifteen, and twenty twenty one.The three panels are labelled twenty eleven, twenty fifteen, and twenty twenty one. Each panel is divided into four quadrants labelled L space H at top left, H space H at top right, L space L at bottom left, and H space L at bottom right. In panel a two thousand eleven, the L space H quadrant lists Sichuan, Guizhou, Shanxi, and Ningxia. The H space H quadrant lists Beijing, Tianjin, Hebei, Shanghai, Zhejiang, Jiangsu, Fujian, Guangdong, and Anhui. The L space L quadrant lists Liaoning, Shandong, Yunnan, Chongqing, Gansu, Qinghai, Xinjiang, Inner Mongolia, Heilongjiang, Jilin, Shanxi, Hubei, and Hunan. The H space L quadrant lists Hainan, Guangxi, Jiangxi, and Henan. In panel b twenty fifteen, the L space H quadrant lists Beijing, Tianjin, Liaoning, Shanxi, and Hunan. The H space H quadrant lists Shanghai, Zhejiang, Jiangsu, and Anhui. The L space L quadrant lists Shandong, Hainan, Ningxia, Guangxi, Yunnan, Chongqing, Gansu, Sichuan, Guizhou, Qinghai, Xinjiang, Inner Mongolia, Heilongjiang, Shanxi, and Jiangxi. The H space L quadrant lists Hebei, Fujian, Guangdong, Jilin, Henan, and Hubei. In panel c twenty twenty one, the L space H quadrant lists Beijing, Tianjin, Shanxi, and Heilongjiang. The H space H quadrant lists Liaoning, Shanghai, Zhejiang, Hebei, Shandong, Jiangsu, and Jilin. The L space L quadrant lists Fujian, Guangdong, Xinjiang, Ningxia, Gansu, Qinghai, Yunnan, Chongqing, Sichuan, Guizhou, Anhui, Shanxi, Hunan, Henan, and Hubei. The H space L quadrant lists Hainan, Inner Mongolia, Guangxi, and Jiangxi.

Local Moran’s I result

Source: Authors’ own work

Close modal

From a dynamic perspective, many provinces have undergone substantial transitions over the past decade. Guangdong shifted from an H–H agglomeration (first quadrant) in 2011 to an L–L agglomeration (third quadrant) in 2021. Similarly, Hainan moved from H–L (fourth quadrant) in 2011 to L–L (third quadrant) in 2021. Henan also transitioned from H–L (fourth quadrant) to L–L (third quadrant), while Hunan, although ultimately remaining in L–L, temporarily shifted to the L–H (second quadrant) category in 2015, reflecting a fluctuating development trajectory. Jiangxi’s path was more complex, oscillating repeatedly between H–L and L–L categories, indicating instability in its green transition. Anhui’s trajectory is particularly notable: in 2011, it was classified as H–H (first quadrant), but by 2021 it had declined to L–L (third quadrant), representing a significant downgrade that warrants special attention.

To identify the core drivers of China’s GTCI, eight explanatory variables were selected based on established sustainability-transition literature and their relevance to China’s construction sector. These variables represent four key dimensions – policy environment, market dynamics, factor endowment and enterprise capacity – and each is supported by well-recognized theoretical foundations:

  1. Human capital: It is central to technological upgrading and knowledge diffusion. According to innovation systems theory, higher education expands the talent base required for green technologies and management innovation (Nelson and Winter, 1985).

  2. Fiscal support: Government investment in environmental protection lowers adoption barriers for green technologies. Public policy theory posits that financial incentives shape firms’ innovation decisions in resource-intensive industries (Porter and Linde, 1995).

  3. Environmental regulation intensity: The strength of regulatory signals affects firms’ compliance behavior and technological upgrading. Regulatory theory argues that stringent regulations stimulate cleaner production and transition activities (Yin et al., 2022).

  4. Urbanization rate: Urban expansion drives construction demand and accelerates the diffusion of green building standards. Urbanization theory links population concentration to increased market size and greener development pathways (Wang and Li, 2025).

  5. Enterprise scale: Firm size influences access to resources, organizational capabilities and the ability to invest in green technologies. The resource-based view (RBV) highlights scale-related advantages in technology adoption and capability accumulation (Chan et al., 2004).

  6. Asset size: Asset-rich firms can better fund low-carbon upgrades and meet green-building requirements. Under the RBV, financial and physical assets are key enablers of sustainable innovation capacity (Ibishova et al., 2024).

  7. Ownership structure: State-owned enterprises (SOEs) are often more aligned with national policy goals. Institutional theory indicates that organizational forms embedded in government systems respond more strongly to sustainability mandates (Yu et al., 2024).

  8. Foreign investment: Foreign-funded enterprises introduce advanced engineering practices and technologies. Technology-transfer theory emphasizes the role of international investment in promoting green innovation through spillovers (Li et al., 2025).

Among them, the data on fiscal support, foreign investment, ownership structure, urbanization rate, average enterprise size and enterprise asset size are sourced from the China Statistical Yearbook, the data on human capital is from the statistics of the Ministry of Education, and the data on environmental regulations is from the government work reports of each province.

Table 4 reports the results of the OLS model examining the influencing factors. The variance inflation factor values of all factors are less than 5, indicating that the model does not have a serious multicollinearity problem and the regression results are reliable and robust. The model demonstrates substantial explanatory capacity (R2 = 0.693), suggesting that the incorporated variables collectively capture a significant portion of the regional variation. The regression results reveal significant variation in both the direction and magnitude of factor influences on the green transition of the construction industry. Enterprise scale, asset scale and environmental regulation intensity exert strong positive effects, whereas ownership structure has a constraining effect. Notably, human capital, fiscal support and foreign investment did not pass the significance test; however, this does not necessarily imply irrelevance, but rather suggests potential regional heterogeneity in their effects.

Table 4.

OLS model results

VariableCoefSEtp[0.025 0.975]VIF
Human capital0.0010.0070.1740.1372.5490.0012.549
Fiscal support−0.0020.005−0.3580.2761.348−0.0021.348
Foreign investment−0.0010.005−0.1460.1151.593−0.0011.593
Urbanization rate0.0050.0070.6540.4352.6960.0052.696
Enterprise size0.0040.0052.0740.048**1.2510.0041.251
Asset size0.0070.0072.5810.012**2.8350.0072.835
Ownership structure−0.0010.005−2.1640.034*1.426−0.0011.426
Environmental regulation intensity0.0030.0052.2910.028*1.4480.0031.448
R-squared0.6230.623
Adj. R-squared0.6050.605
F-statistic16.19216.192
Prob (F-statistic)0.000*0.000*
AICc58.40158.401
Note(s):

AICc = Akaike Information Criterion, corrected

Source(s): Authors’ own work

Table 5 presents the results of the GWR model. Compared with the OLS model, the GWR model demonstrates a substantially higher goodness of fit (Adj. R2 = 0.796) and a much lower akaike information criterion, confirming the existence of pronounced spatial heterogeneity in the influencing factors. Analysis of the spatial distribution of regression coefficients indicates that the effects of these factors vary considerably across regions. Figure 6 visualizes these coefficients, categorizing them into seven levels.

Table 5.

GWR model results

NeighborsR-squaredAdj. R-squaredAICc
300.8960.797−106.366
Source(s): Authors’ own work
Figure 6.
Four provincial maps of China show spatial distributions for enterprise size, asset size, ownership structure, and environmental regulation intensity, each with legends and scale bars.Each map includes provincial boundaries, a north arrow, a legend with seven numeric value ranges and a no data category, and a scale bar labelled zero, two hundred sixty five, five hundred thirty, one thousand sixty, one thousand five hundred ninety, and two thousand one hundred twenty miles. Panel a enterprise size lists ranges from zero point zero zero one nine seven eight to zero point zero two two six two four. Panel b asset size lists ranges from zero point zero zero three two seven seven to zero point zero zero seven three seven three. Panel c ownership structure lists ranges from minus zero point zero zero four nine zero one to minus zero point zero zero one three nine five. Panel d environmental regulation intensity lists ranges from zero point zero zero nine one two one to zero point zero two zero five nine seven. Provinces are filled according to the legend ranges, and no data areas appear blank.

The results of GWR mode

Source: Authors’ own work

Figure 6.
Four provincial maps of China show spatial distributions for enterprise size, asset size, ownership structure, and environmental regulation intensity, each with legends and scale bars.Each map includes provincial boundaries, a north arrow, a legend with seven numeric value ranges and a no data category, and a scale bar labelled zero, two hundred sixty five, five hundred thirty, one thousand sixty, one thousand five hundred ninety, and two thousand one hundred twenty miles. Panel a enterprise size lists ranges from zero point zero zero one nine seven eight to zero point zero two two six two four. Panel b asset size lists ranges from zero point zero zero three two seven seven to zero point zero zero seven three seven three. Panel c ownership structure lists ranges from minus zero point zero zero four nine zero one to minus zero point zero zero one three nine five. Panel d environmental regulation intensity lists ranges from zero point zero zero nine one two one to zero point zero two zero five nine seven. Provinces are filled according to the legend ranges, and no data areas appear blank.

The results of GWR mode

Source: Authors’ own work

Close modal

Figure 6 shows that enterprise scale in China’s GTCI process exhibits pronounced spatial differentiation. This pattern reflects both regional economic imbalances and the spatial limits of scale economy effects. GWR analysis indicates that the positive impact of enterprise scale on green transition attenuates gradually from east to west and from coastal to inland regions. Specifically, the distribution presents a “center-high, periphery-low” structure, with a deep red high-value cluster concentrated in the central core area and secondary high-value rings surrounding it. In contrast, enterprises in the northeast and northwest often face low resource allocation efficiency and limited technological innovation capacity, which weaken the positive effect of enterprise scale on green transition.

The regression coefficients of asset scale are concentrated in the eastern coastal regions, indicating a much stronger positive effect compared with other areas. This pattern aligns with the actual asset distribution in China, where asset-intensive regions such as the Yangtze River Delta and Pearl River Delta promote the diffusion of green building technologies through technological demonstration and talent mobility. In the central and western regions, lighter coefficient values reflect weaker effects, suggesting the attenuation of asset influence with increasing geographical distance.

Ownership structure displays a particularly distinctive spatial distribution. A dark high-value core appears in Northeast China, where coefficient values are significantly higher than those of surrounding areas, forming an independent high-value enclave. This reflects the concentration of state-owned enterprises in the northeast, whose political connections to government often strengthen their motivation and capacity to participate in GTCI. By contrast, southeastern coastal areas show lighter coefficients, reflecting a higher prevalence of private enterprises and stronger marketization.

Environmental regulation intensity is highest in the eastern and central regions, illustrating stronger policy commitment to green transition in these areas. Supported by robust economic capacity, enterprises here respond by investing in pollution-control technology, improving production processes and advancing green technologies, thereby enhancing GTCI. By contrast, the northern and western regions show weaker effects. These areas face more severe environmental challenges and current policies have limited impact, highlighting the need for stronger policy interventions to accelerate green transition.

Residual analysis is used to assess a model’s goodness of fit by examining the residuals, the differences between observed values and the model’s predictions. This analysis checks whether the residuals follow a normal distribution and exhibit homoscedasticity.

Figure 7 shows the residual distribution, which is roughly symmetric and bell-shaped, but with a longer left tail, indicating a slight left-skew. To further test normality, a Q–Q plot (Figure 8) was constructed. Overall, the points lie close to a straight line, suggesting that the residuals are approximately normally distributed. The central points fall almost exactly on the line, whereas the points in the extreme left and right tails deviate slightly, implying that the tails are a bit heavier than those of a perfect normal distribution. Despite these minor tail deviations, the residual distribution is generally close to normal.

Figure 7.
A histogram with an overlaid smooth curve shows the distribution of residual values on the horizontal axis and frequency on the vertical axis.The horizontal axis shows residuals in Chinese text, ranging from negative zero point one zero to positive zero point zero four. The vertical axis shows frequency in Chinese text, ranging from zero to fifty. The bars are tallest near the centre of the horizontal axis between negative zero point zero two and positive zero point zero two, and gradually decrease toward both ends. A single smooth curve follows the overall shape of the bars across the plot.

Residual distribution graph

Source: Authors’ own work

Figure 7.
A histogram with an overlaid smooth curve shows the distribution of residual values on the horizontal axis and frequency on the vertical axis.The horizontal axis shows residuals in Chinese text, ranging from negative zero point one zero to positive zero point zero four. The vertical axis shows frequency in Chinese text, ranging from zero to fifty. The bars are tallest near the centre of the horizontal axis between negative zero point zero two and positive zero point zero two, and gradually decrease toward both ends. A single smooth curve follows the overall shape of the bars across the plot.

Residual distribution graph

Source: Authors’ own work

Close modal
Figure 8.
A quantile scatter plot compares theoretical quantiles and sample residual quantiles, with axes labelled in Chinese and a fitted reference line.The horizontal axis label shows theoretical quantiles in Chinese text, ranging from negative three to three. The vertical axis label shows quantiles of actual residuals in Chinese text, ranging from negative zero point one zero to positive zero point zero four. The points are arranged along an upward trend across the plot area. A single straight line runs diagonally through the points as a reference.

Q–Q plot

Source: Authors’ own work

Figure 8.
A quantile scatter plot compares theoretical quantiles and sample residual quantiles, with axes labelled in Chinese and a fitted reference line.The horizontal axis label shows theoretical quantiles in Chinese text, ranging from negative three to three. The vertical axis label shows quantiles of actual residuals in Chinese text, ranging from negative zero point one zero to positive zero point zero four. The points are arranged along an upward trend across the plot area. A single straight line runs diagonally through the points as a reference.

Q–Q plot

Source: Authors’ own work

Close modal

Figure 9 displays the residuals plotted against the fitted values. The residuals are centered around the zero line, indicating that prediction errors are small. Their distribution shows no discernible pattern or trend, and there are no obvious outliers; all residuals are confined within a narrow range. Moreover, the variance of the residuals remains roughly constant across the range of fitted values, confirming that the homoscedasticity assumption holds. The lack of a systematic relationship between residuals and fitted values further supports this conclusion.

Figure 9.
A scatter plot shows residuals versus fitted values, with axes labelled in Chinese and a horizontal reference line at zero.The horizontal axis label shows fitted values in Chinese text. The vertical axis shows residuals in Chinese text. A horizontal dashed reference line is drawn across the plot at the zero level on the vertical axis. Data points are spread on both sides of this line across the range of fitted values.

Scatter plot of residuals versus fitted values

Source: Authors’ own work

Figure 9.
A scatter plot shows residuals versus fitted values, with axes labelled in Chinese and a horizontal reference line at zero.The horizontal axis label shows fitted values in Chinese text. The vertical axis shows residuals in Chinese text. A horizontal dashed reference line is drawn across the plot at the zero level on the vertical axis. Data points are spread on both sides of this line across the range of fitted values.

Scatter plot of residuals versus fitted values

Source: Authors’ own work

Close modal

In summary, the model demonstrates a good fit: residuals are randomly distributed around zero, exhibit constant variance and approximate normality, with only slight deviations in the tails.

In the context of global sustainable development, the construction industry, characterized by its substantial energy consumption and significant carbon emissions, regards GTCI as a critical lever for attaining dual-carbon goals. GTCI embodies a systematic and multi-dimensional concept. This study moves beyond prior approaches that predominantly relied on expert weighting or DEA models, which are known for their subjectivity, error susceptibility and inadequacy in capturing inter-provincial distinctions (Yi et al., 2022; Shen et al., 2010). Unlike these methods that often produce static, non-comparable efficiency scores, our integrated “input-output” framework conceptualizes GTCI as a multi-dimensional dynamic latent variable comparable across provinces and years. Furthermore, micro-governance variables are often overlooked, hampering the elucidation of differences among enterprises within the same region (Darko et al., 2019; Ade et al., 2021). To surmount these limitations, this study integrates a “input-output” framework into the GTCI evaluation system. This integration overcomes single-dimensional constraints in existing literature, conceptualizing GTCI as a multi-dimensional dynamic latent variable comparable across provinces and years, thereby offering a methodological advancement for more comprehensive and comparable measurement. In addition, multiple influencing variables are integrated, and the GWR model is used to pinpoint key drivers of GTCI, delineate heterogeneous marginal effects across provinces and surpass the limitations of traditional OLS models. This study furnishes new empirical insights into unraveling the underlying causes of regional disparities. Overall, this research enriches theoretical studies on the spatial evolution of green transition capabilities and furnishes a scientific foundation for optimizing regional policy design and fostering coordinated enhancements in GTCI.

The evolution of China’s GTCI follows a pattern of “continuous rise-stage differentiation-explosive leap”, which aligns with the non-linear transition pathways identified in prior studies (Yao et al., 2023; Jiankun et al., 2021). This pattern reflects a distinct east-high, west-low gradient, primarily influenced by policy, technology and market dynamics. Policy initiatives like the Green Building Action Plan and the Policy on Renewable Energy in Buildings merged regulations with fiscal incentives, reducing technology adoption uncertainties and driving synchronized growth. Subsequent years saw reduced subsidies and upgraded standards, intensifying resource disparities and prompting stage differentiation. Post-2021, the incorporation of dual-carbon goals and the national emission trading system, alongside green finance reforms, led to a significant policy escalation, triggering a transformative leap. In technology, declining costs post-2018, especially in prefabricated construction and energy-efficient buildings, coupled with stringent standards, spurred technology spillovers and marked an economies-of-scale turning point (Costantini et al., 2017). Financially, the early stages featured basic green credit and bonds, with uniform funding availability across provinces. However, over time, financial disparities deepened, with the east benefiting from advanced capital markets, while the central and western regions faced challenges due to limited industrial support and higher financing costs. This interplay of policy, technology and market dynamics not only drove a nonlinear GTCI leap but also reinforced regional disparities between the east and west.

The spatial pattern of China’s GTCI unfolds as a continual enhancement accompanied by a widening inter-provincial gap. The persistent rightward shift and flattening of the kernel density curve not only signify the quantitative expansion of this gap but also herald the “disruption of the organizational learning system”. This concept offers a novel insight into the underlying mechanism of divergence that moves beyond the static comparisons of provincial rankings common in prior literature. While early policy subsidies and demonstration projects temporarily elevated GTCI levels by promoting standardized technology packages, they failed to establish a sustainable system for ongoing knowledge rejuvenation. With the decline in subsidy policy intensity, leading construction enterprises in several provinces harnessed university-enterprise joint laboratories and green patent-sharing platforms to develop a four-step closed loop of intuition-explanation-integration- institutionalization. These enterprises continued progressing along the learning curve, enhancing their GTCI further. Conversely, numerous small and medium-sized enterprises, lacking access to such knowledge networks, were confined to passively replicating early technology packages. Their inability to achieve secondary learning and institutionalization led clustered observations around the mean to diverge toward both extremes, lowering the peak and widening the distribution. Thus, promoting coordinated regional development poses a substantial challenge in advancing China’s GTCI.

China’s provincial regions display evolving GTCI dynamics influenced by spatial stickiness, a concept we introduce to explain the stability and occasional reversals of spatial clustering, which static spatial correlation analysis alone cannot adequately capture. High-level provinces, by setting examples and exerting peer pressure, steer neighboring regions toward a high-level trajectory, forming H–H clusters. In contrast, low-level provinces, constrained by low expectations and lacking successful local models, show reluctance to invest in green development. This, alongside technology and talent outflows, solidifies L–L disparities, reinforcing the east-west gap (Wang and Gao, 2024; Shuoran et al., 2020). Transition instances highlight the reversible nature of stickiness. This provides a more nuanced understanding of path dependence and transition reversals than the relatively rigid interpretations offered by prior cross-sectional spatial analyses. Guangdong’s shift from H–H to L–L occurred as the Yangtze River Delta raised green standards through stringent measures, substantial low-carbon investments and intensive projects. This shift eroded Guangdong’s standing as a “green pioneer”, attracting negative evaluations from external stakeholders and leading to a decline. Similarly, Anhui briefly reached an H–H state via industrial transfers but lacked strong ties with the Yangtze River Delta’s core nodes, hindering the transformation of project benefits into lasting capabilities, making it vulnerable to adjacent depressions. The fluctuating cases of Hunan and Jiangxi emphasize that while external resources can temporarily boost GTCI and reduce spatial stickiness, these effects fade when external focus diminishes, causing provinces to revert to their original paths. This dynamic analysis of spatial stickiness provides a more nuanced understanding of path dependence and transition reversals than static spatial correlation analysis. Overall, the GTCI spatial pattern remains dynamic, with stable transitions achievable through institutional alignment and capability internalization during external shocks.

The operational dynamics of China’s GTCI exhibit a “strong overall effect but weak homogeneity”. This finding alone challenges the implicit assumption in most prior studies that drivers operate uniformly. More critically, our application of the GWR model reveals that this heterogeneity is not random but follows distinct spatial patterns, a finding that traditional OLS models would obscure. First, the influence of enterprise scale reveals a concentric trend characterized by “high central values and declining peripheries” driven by vertical integration and supply chain efficiencies from enterprise clustering. Vertical integration reduces transaction costs for GTCI-related technologies, as seen in the Yangtze River urban agglomeration where transportation distances are notably lower, enhancing the scale effect’s reach (Philip, 2019; Fanghu et al., 2024). Conversely, despite substantial scale in the northeast and northwest, a “scale trap” ensues due to resource disparities (Gao et al., 2021). Second, the positive impact of asset scale and regulatory intensity reflects a spatio-temporal coupling threshold. Asset scale peaks in the Yangtze River Delta and Pearl River Delta, declining westward, emphasizing the need for a mature green capital market to foster development. Although western provinces exhibit moderate regulatory intensity, weak green financial systems inflate compliance costs, leading to a “regulatory void” and nominal compliance (Jingbo et al., 2022; Song et al., 2020). These findings contradict the oversimplified conclusions from global models and underscore that the effectiveness of both market forces (scale) and government intervention (regulation) is intrinsically tied to local context. Notably, the northeast’s ownership structure shows a negative core value, highlighting the weakest inhibitory effect linked to state-owned enterprises. Recent initiatives in Liaoning and Jilin, integrating “green building proportions” in evaluations, offset institutional challenges with political incentives. Moreover, repurposing existing infrastructure in old industrial bases reduces the marginal cost of green investments, alleviating property-rights-related constraints. These findings, enabled by the GWR framework, fundamentally challenge the paradigm of uniform drivers and emphasize the intricate, location-specific interplay of “scale-governance-regulation” as a fundamental constraint shaping China’s GTCI (Hoddy et al., 2025; Zhang et al., 2025).

This study yields significant theoretical contributions that extend beyond the Chinese context, offering new perspectives on the spatiotemporal dynamics of sustainability transitions in the construction sector. The empirical findings challenge established paradigms and provide a theoretical foundation for analyzing green transitions in geographically diverse countries:

  • Establish a dynamic trajectory framework that captures the non-linear nature of sustainability transitions. The identified pattern of “continuous rise-stage differentiation-explosive leap”, coupled with KDE evidence demonstrating simultaneous national advancement and provincial divergence, reveals the co-evolution of aggregate progress and regional disparity as an inherent characteristic of large-scale transitions. This finding offers valuable insights for understanding transition pathways in other major economies facing similar regional heterogeneity challenges.

  • Advance theoretical understanding of spatial structures in sustainability transitions. Through spatial autocorrelation analysis, the study demonstrates both the persistence and dynamism of spatial clustering patterns. While stable “high-high” and “low-low” agglomerations reflect the enduring nature of regional path dependence, the observed reconfiguration of provincial positions reveals the potential for strategic intervention to alter established pathways. This empirical evidence contributes to addressing the development gaps between Global North and South regions within international sustainability frameworks.

  • Challenge the theoretical premise of universal driver effects in sustainability transitions. GWR results provide evidence that the impacts of key transition drivers vary substantially across geographical contexts. This finding shows effective transition governance requires spatially differentiated approaches that account for regional specificities in economic structure, resource endowment and institutional capacity.

  • Beyond China, the proposed framework also offers theoretical value for countries with similar development trajectories. The identified spatiotemporal patterns – regional divergence shaped by long-term structural factors and short-term policy accelerations – are most applicable to rapidly urbanising emerging economies such as India, Indonesia, Vietnam and Brazil, where construction sectors face comparable institutional and capacity asymmetries. These contexts share key features that allow the “policy–market–technology–institution” mechanism to function similarly. At the same time, the generalizability of our framework is conditioned by several China-specific characteristics, including strong multi-level governance, the significant presence of state-owned enterprises and highly coordinated national carbon policies. In countries with more decentralised regulation, market-driven upgrading or sizeable informal construction activity, the mechanism may operate differently, requiring adjustments in the indicators of governance capacity or industry structure. Thus, while the theoretical insights possess cross-country relevance, their application necessitates contextual calibration.

Based on the above findings, this study proposes a set of differentiated and targeted policy recommendations for Chinese policymakers:

  • Implement differentiated fiscal and technology strategies tailored to regional roles. Eastern regions, as innovation hubs, should receive performance-based rewards for breakthrough innovations in high-end green building technologies. Central and western regions should be supported through technology diffusion policies, such as subsidies for adopting mature prefabricated and energy-saving technologies, to lower cost barriers and accelerate catch-up.

  • Establish a tiered green financing system linked to emission reduction performance. The allocation of green funds and loan interest rates should be dynamically adjusted based on verified carbon reduction outcomes. In addition, a cross-regional green transition compensation fund should be created, where developed eastern provinces support less developed western ones, specifically to subsidize financing costs for SMEs and enhance local technical capacity.

  • Enforce spatially targeted environmental regulations and governance reforms. In the eastern and central regions with stronger regulatory effects, policy should focus on refining market-based mechanisms like the construction sector carbon emission trading system. In the western and northeastern regions, policy should prioritize strengthening the enforcement of mandatory standards while providing parallel technical and financial support to ensure effective compliance and avoid a “regulatory void”.

  • Leverage ownership structure reforms in specific regions to unlock transition potential. Particularly in Northeast China, the evaluation system for SOE executives should integrate key performance indicators for green building proportions and carbon reduction. This can transform the inherent attributes of SOEs from a potential inhibitory factor into a proactive driver of the green transition.

  • Foster cross-regional collaborative platforms to facilitate knowledge and technology spillover. The government should incentivize the formation of green development alliances between eastern and western provinces. A national digital platform for sharing green patents and management experience should be established to provide low-cost access for enterprises in underdeveloped regions, thereby breaking down technological barriers.

This study meticulously traced China’s GTCI evolutionary trajectory and regional disparities, using models like CRITIC–TOPSIS to uncover key characteristics and influencing factors driving the transition process. Findings reveal that from 2011 to 2021, China’s GTCI displayed an overall upward trajectory, notably accelerating post the introduction of the “dual carbon” policy in 2021. Despite this progress, GTCI development was marred by pronounced regional imbalances. Provincial disparities exhibited a widening trend, fueled by increasing divergence both between and within regions. Analysis confirmed significant spatial autocorrelation in GTCI, evident through distinct clustering patterns. Coastal regions, particularly the Yangtze River Delta and Pearl River Delta, formed high-high clustering zones, while the northwest and northeast regions predominantly constituted low-low clusters. This spatial distribution remained relatively stable throughout the study period, influenced by a confluence of driving mechanisms encapsulated by the “scale-governance-regulation” framework.

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