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International Journal of Computer Mathematics Volume 95, 2018 - Issue 1: Recent Trends in Highly Accurate and Structure-Preserving Numerical Methods for Partial Differential Equations
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Original Articles

Analysis of a Fourier pseudo-spectral conservative scheme for the Klein–Gordon–Schrödinger equation

Jialing WangSchool of Mathematics and Statistics, Nanjing University of Information Science and Technology, ChinaView further author information
,
Yushun WangJiangsu Key Laboratory of NSLSCS, School of Mathematical Sciences, Nanjing Normal University, Nanjing, ChinaCorrespondence[email protected]
View further author information
&
Dong LiangDepartment of Mathematics and Statistics, York University, Toronto, CanadaView further author information
Pages 36-60 | Received 02 Jan 2017, Accepted 28 Jun 2017, Published online: 23 Aug 2017

Citations (3)

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Read on this site (1)

Junjie Wang, Shanshan Cai & Yonggen Ni. (2020) Conservative Fourier pseudo-spectral schemes for general Klein–Gordon–Schrödinger equations. International Journal of Computer Mathematics 97:6, pages 1339-1362.
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Articles from other publishers (2)

Jialing Wang & Yushun Wang. (2020) An SDG Galerkin structure‐preserving scheme for the Klein‐Gordon‐Schrödinger equation. Mathematical Methods in the Applied Sciences 43:9, pages 6011-6030.
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He Yang. (2019) Error estimates for a class of energy- and Hamiltonian-preserving local discontinuous Galerkin methods for the Klein–Gordon–Schrödinger equations. Journal of Applied Mathematics and Computing 62:1-2, pages 377-424.
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