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International Journal of Computer Mathematics Volume 96, 2019 - Issue 2: A special collection of papers relating to or containing fractions
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Original Article

Gauss-Lobatto-Legendre-Birkhoff pseudospectral scheme for the time fractional reaction–diffusion equation with Neumann boundary conditions

Haiyu LiuSchool of Mathematics and Systems Science, Beihang University, Beijing, ChinaCorrespondence[email protected]
ORCID Iconhttp://orcid.org/0000-0002-7340-575XView further author information
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Shujuan LüSchool of Mathematics and Systems Science, Beihang University, Beijing, ChinaCorrespondence[email protected]
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,
Hu ChenApplied and Computational Mathematics Division, Beijing Computational Science Research Center, Beijing, ChinaView further author information
&
Wenping ChenSchool of Mathematics and Systems Science, Beihang University, Beijing, ChinaView further author information
Pages 362-378 | Received 27 Apr 2017, Accepted 25 Feb 2018, Published online: 21 Mar 2018

Citations (5)

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Read on this site (1)

Haiyu Liu, Shujuan Lü & Tao Jiang. (2021) Analysis of Legendre pseudospectral approximations for nonlinear time fractional diffusion-wave equations. International Journal of Computer Mathematics 98:9, pages 1769-1791.
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Articles from other publishers (4)

M.H. Heydari & Sh. Zhagharian. (2023) A hybrid approach for piecewise fractional reaction–diffusion equations. Results in Physics 51, pages 106651.
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Mohammad Hossein Heydari, Mahmood Haji Shaabani & Zahra Rasti. (2023) Orthonormal discrete Legendre polynomials for nonlinear reaction‐diffusion equations with ABC fractional derivative and non‐local boundary conditions. Mathematical Methods in the Applied Sciences 46:12, pages 13423-13435.
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Haiyu Liu & Shujuan Lü. (2022) Numerical approximations for the nonlinear time fractional reaction–diffusion equation. Numerical Methods for Partial Differential Equations 39:2, pages 1355-1375.
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Xiaoyong Xu & Da Xu. (2019) A high-order numerical scheme using orthogonal spline collocation for solving the two-dimensional fractional reaction–subdiffusion equation. Advances in Difference Equations 2019:1.
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