In this paper, we have presented an overall study of the most efficient implementation of the fast multipole method for the serial computation of gravitational ...
Jan 10, 2008 · The multipole-to-local (M2L) operator is the most time-consuming part of the far field computation in the fast multipole method for Laplace ...
Jan 4, 2007 · The multipole-to-local (M2L) operator is the most time-consuming part of the far field computation in the Fast Multipole Method for Laplace ...
The multipole-to-local (M2L) operator is the most time-consuming part of the far field computation in the fast multipole method for Laplace equation.
Jan 4, 2007 · The multipole-to-local (M2L) operator is the most time-consuming part of the far field computation in the Fast Multipole Method for Laplace ...
The multipole-to-local (M2L) operator is the most time-consuming part of the far field computation in the fast multipole method for Laplace equation.
In the far field computation this M2L operator, which converts a multipole expansion into a local expansion, corresponds indeed to the most time consuming part.
High performance BLAS formulation of the multipole-to-local operator in the fast multipole method. By: O. Coulaud, P. Fortin, J. Roman.
Aug 3, 2011 · This paper presents a number of algorithms to run the fast multipole method (FMM) on NVIDIA CUDA-capable graphical processing units (GPUs) ...
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An implementation is presented of the fast multipole method, which uses approximations based on Poisson's formula.