The renewed interest in the finite-element and boundary-integral (FE-BI) method originated from the development of the fast multipole method (FMM) and the multilevel fast multiple algorithm (MLFMA). To remove the bottleneck for 3D scattering problems, MLFMA is applied to boundary integral equations (BIE). In applying MLFMA to BIE, several problems associated with the efficiency and accuracy of the FE-BI method implemented using the edge-based elements and combined field integral equation (CFIE) are encountered. These problems and the implementation of MLFMA in the FE-BI method are studied.link_to_subscribed_fulltex
With the development and optimization of fast integral techniques such as the Multilevel Fast Multip...
Numerical modeling of problems including composite metallic/dielectric objects with arbitrary shapes...
A normalized 2D multilevel fast multipole algorithm (MLFMA) with a computational complexity of O(N) ...
This paper studies, in detail, a variety of formulations for the hybrid finite-element and boundary-...
Abstract—The hybrid finite element-boundary integral-multilevel fast multipole algorithm (FE-BI-MLFM...
This article presents a hybrid finite element-boundary integral equation (FE-BIE) method where the b...
This article presents a hybrid finite element-boundary integral equation (FE-BIE) method where the b...
This article presents a hybrid finite element-boundary integral equation (FE-BIE) method where the b...
In the present thesis, a hybrid numerical method is presented for the solution of very large and com...
In the present thesis, a hybrid numerical method is presented for the solution of very large and com...
Multilevel fast multipole algorithm (MLFMA) is developed for solving elastic wave scattering by larg...
The fast multipole method (FMM) speeds up the matrix-vector multiply in the conjugate gradient metho...
The primary aim of this paper is to present a series of large-scale scattering results obtained by t...
In this paper, we present an accurate method of moments (MoM) solution of the combined field integra...
A higher-order multilevel fast multipole algorithm (MLFMA) for solving integral equations of electro...
With the development and optimization of fast integral techniques such as the Multilevel Fast Multip...
Numerical modeling of problems including composite metallic/dielectric objects with arbitrary shapes...
A normalized 2D multilevel fast multipole algorithm (MLFMA) with a computational complexity of O(N) ...
This paper studies, in detail, a variety of formulations for the hybrid finite-element and boundary-...
Abstract—The hybrid finite element-boundary integral-multilevel fast multipole algorithm (FE-BI-MLFM...
This article presents a hybrid finite element-boundary integral equation (FE-BIE) method where the b...
This article presents a hybrid finite element-boundary integral equation (FE-BIE) method where the b...
This article presents a hybrid finite element-boundary integral equation (FE-BIE) method where the b...
In the present thesis, a hybrid numerical method is presented for the solution of very large and com...
In the present thesis, a hybrid numerical method is presented for the solution of very large and com...
Multilevel fast multipole algorithm (MLFMA) is developed for solving elastic wave scattering by larg...
The fast multipole method (FMM) speeds up the matrix-vector multiply in the conjugate gradient metho...
The primary aim of this paper is to present a series of large-scale scattering results obtained by t...
In this paper, we present an accurate method of moments (MoM) solution of the combined field integra...
A higher-order multilevel fast multipole algorithm (MLFMA) for solving integral equations of electro...
With the development and optimization of fast integral techniques such as the Multilevel Fast Multip...
Numerical modeling of problems including composite metallic/dielectric objects with arbitrary shapes...
A normalized 2D multilevel fast multipole algorithm (MLFMA) with a computational complexity of O(N) ...