Finite difference solution of the wave equation will produce excellent results when the numerical procedure employs time increments and spatial discretization resulting in a Courant number of 1 for all elements. This ideal situation is difficult to achieve with reasonable mesh density when the modeling requires: 1) non-uniform grid discretization, 2) different materials or 3) more than one spatial dimension
Finite difference methods for solving problems of time-harmonic acoustics are developed and analyzed...
From a computational point of view, the numerical analysis of ultrasonic guided waves is still a ver...
Modeling schemes, which compute the propagation of ultrasonic wave fields, serve as research tools i...
Finite difference solution of the wave equation will produce excellent results when the numerical pr...
Finite element (FE) simulations are popular for studying propagation and scattering of ultrasonic wa...
For most of the complicated geometries encountered in ultrasonic nondestructive evaluation (NDE) app...
International audienceIn the last decade, the Spectral Element Method (SEM) has become a popular alt...
Unbounded domains often appear in engineering applications, such as acoustic or elastic wave radiati...
This report serves to investigate the relationship between seismic wave propagation among nearby re...
Highly efficient algorithms are needed for full wave modelling in large-scale realistic un-bounded m...
Models based on explicit finite difference methods are used to study pulsed elastic wave propagation...
AbstractThe DFT modal analysis is a dispersion analysis technique that transforms the equations of a...
The Spectral-Element Method (SEM) is a finite-element method that solves the wave equa-tion in the t...
AbstractThe modern structures in aerospace, transport, wind energy and other industries contain comp...
Finite element analysis methods have been successfully applied to the study of ultrasonic wave propa...
Finite difference methods for solving problems of time-harmonic acoustics are developed and analyzed...
From a computational point of view, the numerical analysis of ultrasonic guided waves is still a ver...
Modeling schemes, which compute the propagation of ultrasonic wave fields, serve as research tools i...
Finite difference solution of the wave equation will produce excellent results when the numerical pr...
Finite element (FE) simulations are popular for studying propagation and scattering of ultrasonic wa...
For most of the complicated geometries encountered in ultrasonic nondestructive evaluation (NDE) app...
International audienceIn the last decade, the Spectral Element Method (SEM) has become a popular alt...
Unbounded domains often appear in engineering applications, such as acoustic or elastic wave radiati...
This report serves to investigate the relationship between seismic wave propagation among nearby re...
Highly efficient algorithms are needed for full wave modelling in large-scale realistic un-bounded m...
Models based on explicit finite difference methods are used to study pulsed elastic wave propagation...
AbstractThe DFT modal analysis is a dispersion analysis technique that transforms the equations of a...
The Spectral-Element Method (SEM) is a finite-element method that solves the wave equa-tion in the t...
AbstractThe modern structures in aerospace, transport, wind energy and other industries contain comp...
Finite element analysis methods have been successfully applied to the study of ultrasonic wave propa...
Finite difference methods for solving problems of time-harmonic acoustics are developed and analyzed...
From a computational point of view, the numerical analysis of ultrasonic guided waves is still a ver...
Modeling schemes, which compute the propagation of ultrasonic wave fields, serve as research tools i...