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- W100789672 abstract "The development of scalable parallel algorithms for implementation on massively parallel processing (MPP) computers has become an important research topic in scientific computing. The long-term goal of this work to develop an accurate, efficient, flexible and scable parallel algorithm for solving Maxwell's equations. A domain decomposition technique together with an implicit finite difference scheme has been used to design a parallel algorithm to solve for the electromagnetic scattering by an infinite square metallic cylinder in the time-domain. The implicit difference scheme yields first order discretization accuary, unconditional stability, and a large system of linear equations at each time step. The domain decomposition technique reduces the solution of this large system to that of many independent smaller subsystems. A concept of balance factor is proposed to analyze the speedup of the algorithm for several different cases where the computational domain is decomposed into 4 and 8 subregions and the size of computational domain varies from 1.6X x 1.6X to 7.2X x 7.2X. The present algorithm has been implemented on a coarse-grain parallel vector supercomputer CRAY C98, running in the dedicated mode, to obtain a speedup close to the number of available CPU's for a perfectly balanced case. The present algorithm can also be adapted to MPP computers." @default.
- W100789672 created "2016-06-24" @default.
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- W100789672 date "1995-01-01" @default.
- W100789672 modified "2023-09-27" @default.
- W100789672 title "A domain decomposition algorithm for the numerical solution of Maxwell's equations" @default.
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