Abstract This paper provides a conceptual and non-rigorous description of the fast multipole methods for evaluating convolution kernel functions with source distributions. Both the non-oscillatory and the oscillatory kernels are considered. For non-oscillatory kernel, we outline the main ideas of the classical fast multipole method proposed by Greengard and Rokhlin. In the oscillatory case, the directional fast multipole method developed recently by Engquist and Ying is presented
A fast multipole method (FMM) for asymptotically smooth kernel functions (1/r, 1/r4, Gauss and Stoke...
A kernel-independent adaptive fast multipole algorithm in two and three dimension
A number of physics problems may be cast in terms of Hilbert-Schmidt integral equations. In many cas...
Abstract This paper provides a conceptual and non-rigorous description of the fast multipole methods...
Abstract. This paper introduces a parallel directional fast multipole method (FMM) for solving N-bod...
We present a new fast multipole method for particle simulations. The main feature of our algorithm i...
Abstract. A version of the fast multipole method (FMM) is described for charge distributions on the ...
Abstract. This paper introduces a parallel directional fast multipole method (FMM) for solving N-bod...
This work presents a new Fast Multipole Method (FMM) based on plane wave expansions, combining th...
Abstract. This paper introduces a fast method for the application of sur-face integral operators whi...
For more than two decades, several forms of fast multipole methods have been extremely successful in...
International audienceFast Multipole Methods (FMMs) based on the oscillatory Helmholtz kernel can re...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 1998.Includes bibliogr...
A number of computational techniques are described that reduce the effort related to the continuous ...
International audienceThis work presents a new Fast Multipole Method (FMM) based on plane wave expan...
A fast multipole method (FMM) for asymptotically smooth kernel functions (1/r, 1/r4, Gauss and Stoke...
A kernel-independent adaptive fast multipole algorithm in two and three dimension
A number of physics problems may be cast in terms of Hilbert-Schmidt integral equations. In many cas...
Abstract This paper provides a conceptual and non-rigorous description of the fast multipole methods...
Abstract. This paper introduces a parallel directional fast multipole method (FMM) for solving N-bod...
We present a new fast multipole method for particle simulations. The main feature of our algorithm i...
Abstract. A version of the fast multipole method (FMM) is described for charge distributions on the ...
Abstract. This paper introduces a parallel directional fast multipole method (FMM) for solving N-bod...
This work presents a new Fast Multipole Method (FMM) based on plane wave expansions, combining th...
Abstract. This paper introduces a fast method for the application of sur-face integral operators whi...
For more than two decades, several forms of fast multipole methods have been extremely successful in...
International audienceFast Multipole Methods (FMMs) based on the oscillatory Helmholtz kernel can re...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 1998.Includes bibliogr...
A number of computational techniques are described that reduce the effort related to the continuous ...
International audienceThis work presents a new Fast Multipole Method (FMM) based on plane wave expan...
A fast multipole method (FMM) for asymptotically smooth kernel functions (1/r, 1/r4, Gauss and Stoke...
A kernel-independent adaptive fast multipole algorithm in two and three dimension
A number of physics problems may be cast in terms of Hilbert-Schmidt integral equations. In many cas...