This paper presents a study of the convergence properties of a new axisymmetric approximating function. This function, associated with a dual reciprocity boundary element model for axisymmetric Helmholtz-type equation, is independent of the wave number in order to avoid occasional singular matrix due to some particular wave numbers. Interpolation functions are derived from the approximating functions. Their properties are studied numerically and their local behaviour is illustrated. Numerical tests, carried out in the last section, show a reasonably good agreement with analytical solutions of two simple aeroacoustic problems. Some criteria concerning the number of nodes per wave
The classical boundary element formulation for the Helmholtz equation is rehearsed, and its limitati...
A rigorous convergence theory for Galerkin methods for a model Helmholtz problem in Rd, d ∈ {1, 2, 3...
In this paper a new numerical method for the multifrequency analysis of the three-dimensional Helmho...
In this paper, we compare the direct boundary element method (BEM) and the dual reci-procity boundar...
This paper presents a new analysis method and numerical development of the direct boundary element m...
This paper presents an improved form of the convected Boundary Element Method (BEM) for axisymmetric...
Helmholtz equation is a well known differential equation. Most boundary value problems involving th...
This paper presents an improved form of the convected Boundary Element Method (BEM) for axisymmetric...
In this paper, we compare the direct boundary element method (BEM) and the dual reciprocity boundary...
The displacement field for three dimensional dynamic elasticity problems in the frequency domain can...
The numerical solution of the Helmholtz eigenvalue problem is considered. The application of the bou...
Abstract. A rigorous convergence theory for Galerkin methods for a model Helmholtz problem in Rd, d ...
A rigorous convergence theory for Galerkin methods for a model Helmholtz problem in Rd, d ∈ {1, 2, 3...
In this paper a new numerical method for the multifrequency analysis of the three-dimensional Helmho...
In this paper a new numerical method for the multifrequency analysis of the three-dimensional Helmho...
The classical boundary element formulation for the Helmholtz equation is rehearsed, and its limitati...
A rigorous convergence theory for Galerkin methods for a model Helmholtz problem in Rd, d ∈ {1, 2, 3...
In this paper a new numerical method for the multifrequency analysis of the three-dimensional Helmho...
In this paper, we compare the direct boundary element method (BEM) and the dual reci-procity boundar...
This paper presents a new analysis method and numerical development of the direct boundary element m...
This paper presents an improved form of the convected Boundary Element Method (BEM) for axisymmetric...
Helmholtz equation is a well known differential equation. Most boundary value problems involving th...
This paper presents an improved form of the convected Boundary Element Method (BEM) for axisymmetric...
In this paper, we compare the direct boundary element method (BEM) and the dual reciprocity boundary...
The displacement field for three dimensional dynamic elasticity problems in the frequency domain can...
The numerical solution of the Helmholtz eigenvalue problem is considered. The application of the bou...
Abstract. A rigorous convergence theory for Galerkin methods for a model Helmholtz problem in Rd, d ...
A rigorous convergence theory for Galerkin methods for a model Helmholtz problem in Rd, d ∈ {1, 2, 3...
In this paper a new numerical method for the multifrequency analysis of the three-dimensional Helmho...
In this paper a new numerical method for the multifrequency analysis of the three-dimensional Helmho...
The classical boundary element formulation for the Helmholtz equation is rehearsed, and its limitati...
A rigorous convergence theory for Galerkin methods for a model Helmholtz problem in Rd, d ∈ {1, 2, 3...
In this paper a new numerical method for the multifrequency analysis of the three-dimensional Helmho...