Application of direct meshless local Petrov–Galerkin method for numerical solution of stochastic elliptic interface problems-Reference-Cited by-同舟云学术

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Application of direct meshless local Petrov–Galerkin method for numerical solution of stochastic elliptic interface problems

Published:2021-01-22 Issue: Volume: Page:
ISSN:0749-159X
Container-title:Numerical Methods for Partial Differential Equations
language:en
Short-container-title:Numer Methods Partial Differential Eq.

Author:

Abbaszadeh Mostafa¹^ORCID,Dehghan Mehdi¹^ORCID,Khodadadian Amirreza²³^ORCID,Heitzinger Clemens³⁴

Affiliation:

1. Department of Applied Mathematics, Faculty of Mathematics and Computer Sciences Amirkabir University of Technology Tehran Iran

2. Institute of Applied Mathematics Leibniz University of Hannover Hanover Germany

3. Institute for Analysis and Scientific Computing Vienna University of Technology (TU Wien) Vienna Austria

4. School of Mathematical and Statistical Sciences Arizona State University Tempe Arizona USA

Publisher

Wiley

Subject

Applied Mathematics,Computational Mathematics,Numerical Analysis,Analysis

Link

https://onlinelibrary.wiley.com/doi/pdf/10.1002/num.22742

Reference55 articles.

1. The reproducing kernel particle Petrov–Galerkin method for solving two‐dimensional nonstationary incompressible Boussinesq equations;Abbaszadeh M.;Eng. Anal. Bound. Elem.,2019

2. Direct meshless local Petrov–Galerkin (DMLPG) method for time‐fractional fourth‐order reaction–diffusion problem on complex domains;Abbaszadeh M.;Comput. Math. Appl.,2020

3. Investigation of the Oldroyd model as a generalized incompressible Navier–Stokes equation via the interpolating stabilized element free Galerkin technique;Abbaszadeh M.;Appl. Numer. Math.,2020

4. An upwind local radial basis functions‐differential quadrature (RBFs–‐DQ) technique to simulate some models arising in water sciences;Abbaszadeh M.;Ocean Eng.,2020

5. A meshless numerical investigation based on the RBF‐QR approach for elasticity problems;Abbaszadeh M.;AUT J. Math. Comput. (AJMC),2020

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1. A meshless method based on the generalized finite difference method for 2D and 3D anisotropic elliptic interface problems;Engineering Analysis with Boundary Elements;2024-06

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

3. Flux recovery scheme for elliptic interface problems;Alexandria Engineering Journal;2023-01

4. Synchronization and fluctuation of a stochastic coupled systems with additive noise;AIMS Mathematics;2023

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