On the augmented moving least squares approximation and the localized method of fundamental solutions for anisotropic heat conduction problems-Reference-Cited by-同舟云学术

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On the augmented moving least squares approximation and the localized method of fundamental solutions for anisotropic heat conduction problems

Published:2020-10 Issue: Volume:119 Page:74-82
ISSN:0955-7997
Container-title:Engineering Analysis with Boundary Elements
language:en
Short-container-title:Engineering Analysis with Boundary Elements

Author:

Li Xiaolin,Li Shuling

Funder

National Natural Science Foundation of China

Chongqing Municipal Education Commission

Chongqing Research Program of Basic Research and Frontier Technology

Publisher

Elsevier BV

Subject

Applied Mathematics,Computational Mathematics,General Engineering,Analysis

Reference44 articles.

1. Meshfree methods: moving beyond the finite element method;Liu,2009

2. Meshless methods;Cheng,2015

3. The method of fundamental solutions: a meshless method. Atlanta;Chen,2008

4. The method of fundamental solutions for nonlinear elliptic problems;Li;Eng Anal Bound Elem,2009

5. Boundary element analysis;Zhu,2009

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1. Nonlinear coupled multi-physics field analysis of permanent magnet synchronous motor combining finite element analysis with optimized meshless method;Numerical Heat Transfer, Part A: Applications;2024-05-20

2. Local MFS Matrix Decomposition Algorithms for Elliptic BVPs in Annuli;Numerical Mathematics: Theory, Methods and Applications;2023-12

3. Steady heat transfer analysis for anisotropic structures using the coupled IGA-EFG method;Engineering Analysis with Boundary Elements;2023-09

4. Analysis of 3D transient heat conduction in functionally graded materials using a local semi-analytical space-time collocation scheme;Engineering Analysis with Boundary Elements;2023-04

5. Localized collocation schemes and their applications;Acta Mechanica Sinica;2022-07

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