Update search
Filter
- All
- Title
- Author
- Author Affiliations
- Full Text
- Abstract
- Keyword
- DOI
- ISBN
- EISBN
- ISSN
- EISSN
- Issue
- Volume
- References
Filter
- All
- Title
- Author
- Author Affiliations
- Full Text
- Abstract
- Keyword
- DOI
- ISBN
- EISBN
- ISSN
- EISSN
- Issue
- Volume
- References
Filter
- All
- Title
- Author
- Author Affiliations
- Full Text
- Abstract
- Keyword
- DOI
- ISBN
- EISBN
- ISSN
- EISSN
- Issue
- Volume
- References
Filter
- All
- Title
- Author
- Author Affiliations
- Full Text
- Abstract
- Keyword
- DOI
- ISBN
- EISBN
- ISSN
- EISSN
- Issue
- Volume
- References
Filter
- All
- Title
- Author
- Author Affiliations
- Full Text
- Abstract
- Keyword
- DOI
- ISBN
- EISBN
- ISSN
- EISSN
- Issue
- Volume
- References
Filter
- All
- Title
- Author
- Author Affiliations
- Full Text
- Abstract
- Keyword
- DOI
- ISBN
- EISBN
- ISSN
- EISSN
- Issue
- Volume
- References
NARROW
Format
Journal
Type
Date
Availability
1-3 of 3
Keywords: Caputo derivative
Close
Follow your search
Access your saved searches in your account
Would you like to receive an alert when new items match your search?
Sort by
Journal Articles
International Journal of Numerical Methods for Heat & Fluid Flow 1–22.
Published: 16 June 2026
... to triple and fourth-order transforms for the analytical solution of 3D fractional order PDEs with Caputo derivatives. To facilitate the analysis, the fractional differential equation is reformulated into an equivalent integral operator form. This is achieved by first considering the associated linear...
Journal Articles
International Journal of Numerical Methods for Heat & Fluid Flow (2021) 31 (4): 1069–1084.
Published: 21 July 2020
... ) , where D t γ h ( x , t ) stands for Caputo derivative of h(x,t),R be the linear and N denotes nonlinear operator, along with g(x, t), as known function. Using the Laplace transform i.e. L on equation (3) : L...
Journal Articles
International Journal of Numerical Methods for Heat & Fluid Flow (2013) 23 (5): 927–940.
Published: 07 June 2013
... generalized generalized Hirota‐Satsuma coupled KDV type differential equations. © Emerald Group Publishing Limited 2013 Two dimensional differential transformation method Time‐fraction generalized generalized Hirota‐Satsuma coupled KDV Caputo derivative In this work, we conceive...
