A numerical integration scheme for special finite elements for the Helmholtz equation-Reference-Cited by-同舟云学术

A numerical integration scheme for special finite elements for the Helmholtz equation

Published:2002 Issue:4 Volume:56 Page:531-552
ISSN:0029-5981
Container-title:International Journal for Numerical Methods in Engineering
language:en
Short-container-title:Int. J. Numer. Meth. Engng.

Author:

Bettess Peter,Shirron Joseph,Laghrouche Omar,Peseux Bernard,Sugimoto Rie,Trevelyan Jon

Publisher

Wiley

Subject

Applied Mathematics,General Engineering,Numerical Analysis

Reference37 articles.

1. THE PARTITION OF UNITY METHOD

2. The partition of unity finite element method: Basic theory and applications

3. Solving short wave problems using the partition of unity finite element method. Proceedings of the 6th ACME Conference, Exeter, April 1998; 15-18.

4. Plane waves solution for the 2D-Helmholtz short wave equation. Proceedings of the 7th ACME Conference, Durham, March, 1999; 143-146.

5. Solving short wave problems using special finite elements. Proceedings of the 4th International Congress on Industrial and Applied Mathematics, 5-9 July 1999, Edinburgh, Scotland.

Cited by 48 articles. 订阅此论文施引文献订阅此论文施引文献，注册后可以免费订阅5篇论文的施引文献，订阅后可以查看论文全部施引文献

1. Advanced Methodological Framework of Nmm Analysis: Formulation, Integration, and Solution Strategies for the Laplace Equation Problem with Complex Boundaries;2024

2. Advanced Methodological Framework of Nmm Analysis: Formulation, Integration, and Solution Strategies for the Laplace Equation Problem with Complex Boundaries;2024

3. On the Robustness and Efficiency of the Plane-Wave-Enriched FEM with Variable q-Approach on the 2D Room Acoustics Problem;Acoustics;2022-01-20

4. Partition of Unity Finite Element Method for 2D Vibro-Acoustic Modeling;Journal of Theoretical and Computational Acoustics;2021-12

5. Development of 3D PUFEM with linear tetrahedral elements for the simulation of acoustic waves in enclosed cavities;Computer Methods in Applied Mechanics and Engineering;2018-06