Solving Monge-Ampère equation in 2D and 3D by Generalized Finite Difference Method-Reference-Cited by-同舟云学术

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Solving Monge-Ampère equation in 2D and 3D by Generalized Finite Difference Method

Published:2021-03 Issue: Volume:124 Page:52-63
ISSN:0955-7997
Container-title:Engineering Analysis with Boundary Elements
language:en
Short-container-title:Engineering Analysis with Boundary Elements

Author:

Benito J.J.,García A.,Gavete L.,Negreanu M.,Ureña F.,Vargas A.M.

Funder

Ministerio de Ciencia e Innovación

Universidad Politécnica de Madrid

Publisher

Elsevier BV

Subject

Applied Mathematics,Computational Mathematics,General Engineering,Analysis

Reference30 articles.

1. Influence of several factors in the generalized finite difference method;Benito;Appl Math Model,2001

2. Solving parabolic and hyperbolic equations by the generalized finite difference method;Benito;J Comput Appl Math,2007

3. Numerical simulation of a mathematical model for cancer cell invasion;Benito;Biomed J Scient Tech Res,2019

4. On the numerical solution to a parabolic-elliptic system with chemotactic and periodic terms using generalized finite differences;Benito;Eng Anal Bound Elem,2020

5. Solving a chemotaxis-haptotaxis system in 2d using generalized finite difference method;Benito;Comput Math Appl,2020

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1. Spectral Collocation Method for Numerical Solution to the Fully Nonlinear Monge-Ampère Equation;Journal of Scientific Computing;2024-07-29

2. Node's residual descent method for linear elastic boundary value problems;Engineering Analysis with Boundary Elements;2023-10

3. Trivariate Spline Collocation Methods for Numerical Solution to 3D Monge-Ampère Equation;Journal of Scientific Computing;2023-04-06

4. Squeezed flow of MHNF (modified hybrid nanofluid) with thermal radiation and C-C (Cattaneo-Christov) heat flux: A numerical study via FDM;Materials Science and Engineering: B;2023-03

5. A meshless method based on the generalized finite difference method for three-dimensional elliptic interface problems;Computers & Mathematics with Applications;2023-02

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