Coupling of boundary element and wave based methods for the efficient solution of complex multiple scattering problems

DOI10.1016/j.jcp.2013.10.034zbMath1349.76414OpenAlexW2073700255WikidataQ108937264 ScholiaQ108937264MaRDI QIDQ348566

Bert Pluymers, Bart Bergen, Daan Huybrechs, Wim Desmet, Onur Atak

Publication date: 5 December 2016

Published in: Journal of Computational Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jcp.2013.10.034

zbMATH Keywords

multiple scatteringTrefftz methodhybrid boundary element wave based methodindirect variational boundary element methodmulti-level wave based methodwave based method

Mathematics Subject Classification ID

Boundary element methods applied to problems in fluid mechanics (76M15) Hydro- and aero-acoustics (76Q05) Boundary element methods for boundary value problems involving PDEs (65N38)

Related Items (6)

Modelling techniques for vibro-acoustic dynamics of poroelastic materials ⋮ A hybrid boundary element-wave based method for an efficient solution of bounded acoustic problems with inclusions ⋮ A mixed analytical-numerical method for the acoustic radiation of a double elastic spherical shell in finite-depth water ⋮ A direct hybrid finite element-wave based method for the steady-state analysis of acoustic cavities with poro-elastic damping layers using the coupled Helmholtz-Biot equations ⋮ The wave based method: an overview of 15 years of research ⋮ Study of integrated calculation method of fluid-structure coupling vibrations, acoustic radiation, and propagation for axisymmetric structures in ocean acoustic environment

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• A wave based method for the efficient solution of the 2D poroelastic Biot equations
• Coupling the BEM/TBEM and the MFS for the numerical simulation of acoustic wave propagation
• An efficient implementation of boundary element methods for computationally expensive Green's functions
• Stable boundary element domain decomposition methods for the Helmholtz equation
• A direct hybrid finite element - wave based modelling technique for efficient coupled vibro-acoustic analysis
• Dirichlet-to-Neumann boundary conditions for multiple scattering problems
• Trefftz-based methods for time-harmonic acoustics
• Stability and convergence of the method of fundamental solutions for Helmholtz problems on analytic domains
• Shape and topology optimization of an acoustic horn-lens combination
• Coupling of Dirichlet-to-Neumann boundary condition and finite difference methods in curvilinear coordinates for multiple scattering
• A Trefftz-based numerical modelling framework for Helmholtz problems with complex multiple-scatterer configurations
• A semi-analytical approach for radiation and scattering problems with circular boundaries
• An efficient wave based prediction technique for plate bending vibrations
• Finite element analysis of acoustic scattering
• Boundary element tearing and interconnecting methods
• The method of fundamental solutions for scattering and radiation problems.
• Error estimation and adaptivity for the finite element method in acoustics: 2D and 3D applications
• Application of an efficient wave-based prediction technique for the analysis of vibro-acoustic radiation problems
• Wave boundary elements: a theoretical overview presenting applications in scattering of short waves
• A multipole Galerkin boundary element method for acoustics
• Accurate finite difference methods for time-harmonic wave propagation
• A Trefftz based method for solving Helmholtz problems in semi-infinite domains
• An efficient wave based method for solving Helmholtz problems in three-dimensional bounded domains
• SIX BOUNDARY ELEMENTS PER WAVELENGTH: IS THAT ENOUGH?
• An Efficient Trefftz-Based Method for Three-Dimensional Helmholtz Problems in Unbounded Domains
• A DUAL BOUNDARY ELEMENT FORMULATION FOR SOUND PROPAGATION AROUND BARRIERS OVER AN IMPEDANCE PLANE
• Coupling boundary elements to a raytracing procedure
• A 2.5D TRACTION BOUNDARY ELEMENT METHOD FORMULATION APPLIED TO THE STUDY OF WAVE PROPAGATION IN A FLUID LAYER HOSTING A THIN RIGID BODY
• A Refined Galerkin Error and Stability Analysis for Highly Indefinite Variational Problems
• A fast algorithm for particle simulations

This page was built for publication: Coupling of boundary element and wave based methods for the efficient solution of complex multiple scattering problems