This paper presents an extension of a new approach to select the truncation number for translation operators in a 3D multilevel fast multipole algorithm (MLFMA). Although error is harder to control in 3D than in 2D problems, this recently developed new approach provides better error control in 3D problems over the excess bandwidth formula.link_to_subscribed_fulltex
Multiple-precision arithmetic (MPA) is used to prevent low-frequency breakdowns in the diagonalizati...
A broadband multilevel fast multipole algorithm (MLFMA) in 3D is presented based on plane wave expan...
The matrix rotation technique is applied to the three-dimensional (3-D) multilevel fast multipole al...
We present a new error control method that provides the truncation numbers as well as the required d...
We introduce and demonstrate a new error control scheme for the computation of far-zone interactions...
Numerical study of the multipole expansion for the multilevel fast multipole algorithm (MLFMA) is pr...
Lagrange interpolation of the translation operator in the three-dimensional multilevel fast multipol...
IEEEThe current state-of-the-art error control of Multilevel Fast Multipole Algorithm (MLFMA) is val...
The Green's function is factorized by using the addition theorem which is the mathematical core of t...
Abstract—The multilevel fast multipole algorithm (MLFMA) is used in computing acoustic and electroma...
Abstract—Novel formulas are presented that allow the rapid estimation of the number of terms L that ...
The matrix-vector multiplication encountered in the iterative solution of scattering problems can be...
The error control of local interpolation for a 2D MLFMA will be discussed. The way to select proper ...
Novel formulas are presented that allow the rapid estimation of the number of terms L that needs to ...
Cataloged from PDF version of article.Lagrange interpolation of the translation operator in the thr...
Multiple-precision arithmetic (MPA) is used to prevent low-frequency breakdowns in the diagonalizati...
A broadband multilevel fast multipole algorithm (MLFMA) in 3D is presented based on plane wave expan...
The matrix rotation technique is applied to the three-dimensional (3-D) multilevel fast multipole al...
We present a new error control method that provides the truncation numbers as well as the required d...
We introduce and demonstrate a new error control scheme for the computation of far-zone interactions...
Numerical study of the multipole expansion for the multilevel fast multipole algorithm (MLFMA) is pr...
Lagrange interpolation of the translation operator in the three-dimensional multilevel fast multipol...
IEEEThe current state-of-the-art error control of Multilevel Fast Multipole Algorithm (MLFMA) is val...
The Green's function is factorized by using the addition theorem which is the mathematical core of t...
Abstract—The multilevel fast multipole algorithm (MLFMA) is used in computing acoustic and electroma...
Abstract—Novel formulas are presented that allow the rapid estimation of the number of terms L that ...
The matrix-vector multiplication encountered in the iterative solution of scattering problems can be...
The error control of local interpolation for a 2D MLFMA will be discussed. The way to select proper ...
Novel formulas are presented that allow the rapid estimation of the number of terms L that needs to ...
Cataloged from PDF version of article.Lagrange interpolation of the translation operator in the thr...
Multiple-precision arithmetic (MPA) is used to prevent low-frequency breakdowns in the diagonalizati...
A broadband multilevel fast multipole algorithm (MLFMA) in 3D is presented based on plane wave expan...
The matrix rotation technique is applied to the three-dimensional (3-D) multilevel fast multipole al...