Local knot method for solving inverse Cauchy problems of Helmholtz equations on complicated two‐ and three‐dimensional domains-Reference-Cited by-同舟云学术

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Local knot method for solving inverse Cauchy problems of Helmholtz equations on complicated two‐ and three‐dimensional domains

Published:2022-07 Issue:20 Volume:123 Page:4877-4892
ISSN:0029-5981
Container-title:International Journal for Numerical Methods in Engineering
language:en
Short-container-title:Numerical Meth Engineering

Author:

Wang Fajie¹²^ORCID,Chen Zengtao¹,Gong Yanpeng³^ORCID

Affiliation:

1. National Engineering Research Center for Intelligent Electrical Vehicle Power System, College of Mechanical and Electrical Engineering Qingdao University Qingdao China

2. Institute of Mechanics for Multifunctional Materials and Structures Qingdao University Qingdao China

3. Institute of Electronics Packaging Technology and Reliability, Faculty of Materials and Manufacturing Beijing University of Technology Beijing China

Funder

National Natural Science Foundation of China

Natural Science Foundation of Shandong Province

Publisher

Wiley

Subject

Applied Mathematics,General Engineering,Numerical Analysis

Link

https://onlinelibrary.wiley.com/doi/pdf/10.1002/nme.7061

Reference31 articles.

1. A three-dimensional acoustics model using the method of fundamental solutions

2. Defining an accurate MFS solution for 2.5D acoustic and elastic wave propagation

3. The Boundary Element Method in Acoustics: A Survey

4. Coupling the BEM/TBEM and the MFS for the numerical simulation of acoustic wave propagation

5. Coupled BEM–MLPG acoustic analysis for non-homogeneous media

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2. Time-domain acoustic wave propagations in multi-fluids using a weak-form meshfree method;Ocean Engineering;2024-01

3. A meshless wave-based method for modeling sound propagation in three-dimensional axisymmetric lined ducts;Engineering with Computers;2023-10-11

4. A Novel Localized Meshless Method for Solving Transient Heat Conduction Problems in Complicated Domains;Computer Modeling in Engineering & Sciences;2023

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