AbstractIn this paper the reader is introduced to an algorithm that revolutionized the complexity of problems that could be handled in electromagnetics in the past decennium. The algorithm, called fast multipole method, has allowed the solution of problems with many millions of degrees of freedom with reasonable computer resources. The method is explained on different levels of abstraction. It is illustrated by means of a wire scattering problem that is applied for the exact simulation of a piece of metamaterial with a negative index of refraction. It is the first time that an exact numerical verification of the lens effect in a negative index metamaterial is performed
We present fast and accurate simulations of optical metamaterials using surface integral equations a...
A higher-order multilevel fast multipole algorithm (MLFMA) for computing electromagnetic scattering ...
A parallel implementation of the multilevel fast multipole algorithm (MLFMA) is developed for fast a...
AbstractIn this paper the reader is introduced to an algorithm that revolutionized the complexity of...
We report fast and accurate simulations of metamaterial structures constructed with large numbers of...
The fast multipole method is used to solve the electromagnetic scattering from three-dimensional con...
Abstract—We report fast and accurate simulations of metamaterial structures constructed with large n...
A number of physics problems can be modeled by a set of N elements which have pair-wise interactions...
The Method of Moments is a numerical technique for solving electromagnetic problems with integral eq...
The fast multipole method (FMM) speeds up the matrix-vector multiply in the conjugate gradient metho...
We present efficient solutions of electromagnetics problems involving realistic metamaterial structu...
The Method of Moments is a numerical technique for solving electromagnetic problems with integral eq...
Metasurfaces and metadevices are names given to materials whose electromagnetic properties are tuned...
The Method of Moments is a numerical technique for solving electromagnetic problems with integral eq...
We present fast and accurate sloutions of electromagnetics problems involving realistic metamaterial...
We present fast and accurate simulations of optical metamaterials using surface integral equations a...
A higher-order multilevel fast multipole algorithm (MLFMA) for computing electromagnetic scattering ...
A parallel implementation of the multilevel fast multipole algorithm (MLFMA) is developed for fast a...
AbstractIn this paper the reader is introduced to an algorithm that revolutionized the complexity of...
We report fast and accurate simulations of metamaterial structures constructed with large numbers of...
The fast multipole method is used to solve the electromagnetic scattering from three-dimensional con...
Abstract—We report fast and accurate simulations of metamaterial structures constructed with large n...
A number of physics problems can be modeled by a set of N elements which have pair-wise interactions...
The Method of Moments is a numerical technique for solving electromagnetic problems with integral eq...
The fast multipole method (FMM) speeds up the matrix-vector multiply in the conjugate gradient metho...
We present efficient solutions of electromagnetics problems involving realistic metamaterial structu...
The Method of Moments is a numerical technique for solving electromagnetic problems with integral eq...
Metasurfaces and metadevices are names given to materials whose electromagnetic properties are tuned...
The Method of Moments is a numerical technique for solving electromagnetic problems with integral eq...
We present fast and accurate sloutions of electromagnetics problems involving realistic metamaterial...
We present fast and accurate simulations of optical metamaterials using surface integral equations a...
A higher-order multilevel fast multipole algorithm (MLFMA) for computing electromagnetic scattering ...
A parallel implementation of the multilevel fast multipole algorithm (MLFMA) is developed for fast a...