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author:

Liu, Qingxia (Liu, Qingxia.) [1] | Zhuang, Pinghui (Zhuang, Pinghui.) [2] | Liu, Fawang (Liu, Fawang.) [3] | Zheng, Minling (Zheng, Minling.) [4] | Chen, Shanzhen (Chen, Shanzhen.) [5]

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EI

Abstract:

In this work, we studied the radial point interpolation collocation method (RIPCM) for the solution of the partial differential models with fractional derivatives. In the present meshless method, polynomial basis function and two novel types local support fields were considered. The (time-)space fractional differential equations with single-term or multi-term time derivatives in irregular domain were well simulated numerically by the proposed RIPCM method. Numerical tests were carried out to verify the accuracy and demonstrate the strength of the RIPCM in solving fractional derivative models in irregular domain. © 2021 Elsevier Ltd

Keyword:

Differential equations Functions Interpolation Polynomials

Community:

  • [ 1 ] [Liu, Qingxia]School of Mathematical Sciences, Xiamen University, Xiamen, China
  • [ 2 ] [Zhuang, Pinghui]School of Mathematical Sciences, Xiamen University, Xiamen, China
  • [ 3 ] [Liu, Fawang]School of Mathematical Sciences, Queensland University of Technology, Brisbane, Australia
  • [ 4 ] [Liu, Fawang]College of Mathematics and Computer Science, Fuzhou University, Fujian; 350116, China
  • [ 5 ] [Zheng, Minling]School of Mathematical Sciences, Huzhou University, Huzhou, China
  • [ 6 ] [Chen, Shanzhen]School of Economic Mathematics, Southwestern University of Finance and Economics, Chengdu, China

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Source :

Computers and Mathematics with Applications

ISSN: 0898-1221

Year: 2021

Volume: 97

Page: 153-161

3 . 2 1 8

JCR@2021

2 . 9 0 0

JCR@2023

ESI HC Threshold:36

JCR Journal Grade:1

CAS Journal Grade:1

Cited Count:

WoS CC Cited Count: 0

SCOPUS Cited Count: 1

ESI Highly Cited Papers on the List: 0 Unfold All

WanFang Cited Count:

Chinese Cited Count:

30 Days PV: 2

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