Numerical study of a conservative weighted compact difference scheme for the symmetric regularized long wave equations-Reference-Cited by-同舟云学术

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Numerical study of a conservative weighted compact difference scheme for the symmetric regularized long wave equations

Published:2018-06-19 Issue:1 Volume:35 Page:60-83
ISSN:0749-159X
Container-title:Numerical Methods for Partial Differential Equations
language:en
Short-container-title:Numer. Methods Partial Differential Eq.

Author:

Li Shuguang¹^ORCID

Affiliation:

1. Computational Mathematics and Mathematical Physics Department, Bauman Moscow StateTechnical University2nd Baumanskaya Street, 5 Moscow105005Russia

Publisher

Wiley

Subject

Applied Mathematics,Computational Mathematics,Numerical Analysis,Analysis

Link

https://onlinelibrary.wiley.com/doi/pdf/10.1002/num.22285

Reference45 articles.

1. A symmetric regularized-long-wave equation

2. New similarity reductions and Painleve analysis for the symmetric regularised long wave and modified Benjamin-Bona-Mahoney equations

3. Numerical solution of RLW equation using linear finite elements within Galerkin's method

4. A finite difference scheme for generalized regularized long-wave equation

5. Numerical solution of GRLW equation using Sinc-collocation method

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1. Two Decoupled and Linearized Block-Centered Finite Difference Methods for the Nonlinear Symmetric Regularized Long Wave Equation;International Journal of Numerical Analysis and Modeling;2024-06

2. A fourth-order compact difference scheme for solving 2D EFK equation;Results in Applied Mathematics;2024-05

3. Numerical analysis of an uncoupled and linearized compact difference scheme with energy dissipation property for the generalized dissipative symmetric regularized long‐wave equations;Mathematical Methods in the Applied Sciences;2023-12-14

4. New Two-Level Time-Mesh Difference Scheme for the Symmetric Regularized Long Wave Equation;Axioms;2023-11-17

5. Super convergence analysis of fully discrete Hermite splines to simulate wave behaviour of Kuramoto–Sivashinsky equation;Wave Motion;2023-08

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