A normalized three-dimensional (3-D) multilevel fast multipole algorithm (MLFMA) with a computational complexity of O(N) for very low-frequency (LF) problem is developed. This 3-D LF-MLFMA can be used not only independently for very low-frequency cases or very small structures compared to the wavelength, but also to solve large-scale structures with rapidly varying areas when merged with a general dynamic algorithm. From the LF-MLFMA, a more explicit and succinct representation of the static MLFMA is also derived.link_to_subscribed_fulltex
We present efficient solutions of electromagnetics problems involving realistic metamaterial structu...
The fast field calculation which is fundamentally different from the given techniques is presented. ...
A novel method, called the nondirective stable plane wave multilevel fast multipole algorithm (NSPWM...
A normalized two-dimensional (2-D) multilevel fast multi-pole algorithm (MLFMA) with a computational...
We present efficient solutions of electromagnetics problems involving realistic metamaterial structu...
The fast multipole algorithm manifests in two very different forms at low frequencies and at mid fre...
In this paper we wish to focus on some recent advances in the Multilevel Fast Multipole Algorithm (M...
We present a broadband multilevel fast multipole algorithm (MLFMA) for fast and efficient solutions ...
We present an approximate diagonalization of the Green's function to implement a stable multilevel f...
We present fast and accurate sloutions of electromagnetics problems involving realistic metamaterial...
A normalized 2D multilevel fast multipole algorithm (MLFMA) with a computational complexity of O(N) ...
A broadband multilevel fast multipole algorithm (MLFMA) in 3D is presented based on plane wave expan...
A higher-order multilevel fast multipole algorithm (MLFMA) for computing electromagnetic scattering ...
A higher-order multilevel fast multipole algorithm (MLFMA) for solving integral equations of electro...
We present a 2.5-D Multilevel Fast Multipole Algorithm (MLFMA) that is capable of solving large and ...
We present efficient solutions of electromagnetics problems involving realistic metamaterial structu...
The fast field calculation which is fundamentally different from the given techniques is presented. ...
A novel method, called the nondirective stable plane wave multilevel fast multipole algorithm (NSPWM...
A normalized two-dimensional (2-D) multilevel fast multi-pole algorithm (MLFMA) with a computational...
We present efficient solutions of electromagnetics problems involving realistic metamaterial structu...
The fast multipole algorithm manifests in two very different forms at low frequencies and at mid fre...
In this paper we wish to focus on some recent advances in the Multilevel Fast Multipole Algorithm (M...
We present a broadband multilevel fast multipole algorithm (MLFMA) for fast and efficient solutions ...
We present an approximate diagonalization of the Green's function to implement a stable multilevel f...
We present fast and accurate sloutions of electromagnetics problems involving realistic metamaterial...
A normalized 2D multilevel fast multipole algorithm (MLFMA) with a computational complexity of O(N) ...
A broadband multilevel fast multipole algorithm (MLFMA) in 3D is presented based on plane wave expan...
A higher-order multilevel fast multipole algorithm (MLFMA) for computing electromagnetic scattering ...
A higher-order multilevel fast multipole algorithm (MLFMA) for solving integral equations of electro...
We present a 2.5-D Multilevel Fast Multipole Algorithm (MLFMA) that is capable of solving large and ...
We present efficient solutions of electromagnetics problems involving realistic metamaterial structu...
The fast field calculation which is fundamentally different from the given techniques is presented. ...
A novel method, called the nondirective stable plane wave multilevel fast multipole algorithm (NSPWM...