Advanced Finite Element Methods for Wave Applications

A special issue of Applied Sciences (ISSN 2076-3417). This special issue belongs to the section "Applied Physics General".

Deadline for manuscript submissions: closed (1 November 2021) | Viewed by 383

Special Issue Editors


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Guest Editor
Associate Professor, School of Energy, Geoscience, Infrastructure and Society, Heriot–Watt University, Edinburgh EH14 4AS, UK
Interests: acoustics; waves; high order finite element methods
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Guest Editor
Associate Professor, Department of Electrical and System Engineering, Faculty of Engineering, University of Miyazaki, 1-1, Gakuen Kibanadai-Nishi, Miyazaki, Japan
Interests: parallel finte element methods; low and high-frequency electromagnetic field analysis; wave-sound analysis

Special Issue Information

Dear Colleagues,

Deterministic numerical modelling of wave propagation is of a great interest for many applications. However, such modelling has always been a major challenge, especially when considering higher frequencies, i.e., large wavenumbers. In general, numerical methods capture an approximate wavelength, which leads to the accumulation of large errors when the domain spans many thousands or even millions of wavelengths. Furthermore, modelling large domains, especially in three dimensions, can easily produce millions of degrees of freedom, hence producing massive linear systems to be solved that are also ill-conditioned. Moreover, waves often propagate to infinity. This also may require some approximations to enable modelling infinite domains.

In the past two decades, several breakthroughs have been achieved in modelling waves. The developed techniques enabled modelling the wave phenomenon on a scale that can be a game-changing factor for multiple applications. In this Special Issue, we aim to create a collection of the recent developments in relation to such techniques. Although we focus on finite element methods, contributions relating to other methods are also welcome. Contributions based on different aspects of wave modelling such as linear solvers, preconditioners, meshing techniques, high order approximations, boundary conditions and high-performance computing all remain relevant. Finally, the issue covers different applications of waves in acoustics, electromagnetism, optics, hydrodynamics and elasticity.

Prof. Dr. M. Shadi Mohamed
Prof. Dr. Amane Takei
Guest Editors

Manuscript Submission Information

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Keywords

  • High order finite element methods
  • Spectral Element Methods
  • Isogeometric Analysis
  • Enriched finite element method
  • Acoustic waves
  • Elastic waves
  • Electromagnetic waves
  • Helmholtz equation
  • Wave equation

Published Papers

There is no accepted submissions to this special issue at this moment.
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