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Shah, Kunjan

Co-Author Distance
Author ID: shah.kunjan Recent zbMATH articles by "Shah, Kunjan"
Published as: Shah, Kunjan
Documents Indexed: 6 Publications since 2016
Co-Authors: 3 Co-Authors with 6 Joint Publications
7 Co-Co-Authors

Co-Authors

0 single-authored
5 Singh, Twinkle R.
1 Patel, Himanshu
1 Varsoliwala, Archana
all top 5

Serials

1 Journal of the Nigerian Mathematical Society
1 Computational and Applied Mathematics
1 European Journal of Pure and Applied Mathematics
1 S\(\vec{\text{e}}\)MA Journal
1 Mathematica Applicanda
1 International Journal of Applied and Computational Mathematics

Fields

5 Numerical analysis (65-XX)
4 Fluid mechanics (76-XX)
3 Partial differential equations (35-XX)
1 Integral transforms, operational calculus (44-XX)

Publications by Year

Citations contained in zbMATH Open

4 Publications have been cited 5 times in 4 Documents Cited by ▼ Year ▼
Solution of Burger’s equation in a one-dimensional groundwater recharge by spreading using \(q\)-homotopy analysis method. Zbl 1359.35171
Shah, Kunjan; Singh, Twinkle
2
2016
An approximate solution of \(\theta\)-based Richards’ equation by combination of new integral transform and homotopy pertubation method. Zbl 1474.65414
Shah, Kunjan; Singh, T.
1
2017
Modified approach to solve nonlinear equation arising in infiltration phenomenon. Zbl 1453.76189
Shah, Kunjan; Singh, Twinkle
1
2019
Hybrid approach for the study of concentration of the longitudinal dispersion phenomenon. Zbl 1499.76118
Varsoliwala, Archana; Singh, Twinkle; Shah, Kunjan
1
2021
Hybrid approach for the study of concentration of the longitudinal dispersion phenomenon. Zbl 1499.76118
Varsoliwala, Archana; Singh, Twinkle; Shah, Kunjan
1
2021
Modified approach to solve nonlinear equation arising in infiltration phenomenon. Zbl 1453.76189
Shah, Kunjan; Singh, Twinkle
1
2019
An approximate solution of \(\theta\)-based Richards’ equation by combination of new integral transform and homotopy pertubation method. Zbl 1474.65414
Shah, Kunjan; Singh, T.
1
2017
Solution of Burger’s equation in a one-dimensional groundwater recharge by spreading using \(q\)-homotopy analysis method. Zbl 1359.35171
Shah, Kunjan; Singh, Twinkle
2
2016
all top 5

Cited by 6 Authors

3 Singh, Twinkle R.
1 Dahy, Sayed A.
1 Elgindy, Kareem T.
1 Jani, Haresh P.
1 Shah, Kunjan
1 Yadav, Jyoti U.

Cited in 4 Serials

1 International Journal of Computer Mathematics
1 Applications and Applied Mathematics
1 S\(\vec{\text{e}}\)MA Journal
1 International Journal of Applied and Computational Mathematics

Cited in 3 Fields

3 Numerical analysis (65-XX)
2 Fluid mechanics (76-XX)
1 Partial differential equations (35-XX)

Citations by Year