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Study on parallel methods of three-dimension parabolic equation for complex electromagnetic environment simulation

机译:复杂电磁环境模拟三维抛物线方程的平行方法研究

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The parabolic equation (PE) method is an appropriate approach for the complex electromagnetic environment (CEME) simulation. For the issue of large-scale CEME simulation, parallel computing can be employed to accelerate the computational process efficiently. In this paper, a new efficient parallel method of three-dimension parabolic equation (3DPE) for the CEME simulation is proposed. As far as the simulation of a very large domain is concerned, domain decomposition method (DDM) is very efficient to speed up the calculation. The whole calculation domain is decomposed into many subdomains first, and the different finite difference (FD) can be used at interface points and interior points. Although the DDM can obtain the ideal parallel efficiency, it is very difficult to realize the process for the irregular terrain. When the computational domain is not very large, parallel direct FD method can be employed to speed up the process. First, the appropriate FD schemes are adopted, and the linear equations can be obtained. Then the parallel computing is employed to accelerate the solution of obtained equations. The parallel methods are tested by some numerical experiments, and the results indicate that these methods can obtain the satisfactory speedup.
机译:抛物线方程(PE)方法是复杂电磁环境(CEME)仿真的适当方法。对于大规模CEME模拟的问题,可以采用并行计算来有效地加速计算过程。本文提出了一种新的CEME模拟三维抛物线方程(3DPE)的新高效并行方法。就暗示非常大的域的仿真而言,域分解方法(DDM)非常有效地加速计算。整个计算域首先分解成许多子域,并且可以在接口点和内部点处使用不同的有限差(FD)。虽然DDM可以获得理想的并行效率,但是很难实现不规则地形的过程。当计算域不是很大时,可以采用并行直接FD方法来加速该过程。首先,采用适当的FD方案,可以获得线性方程。然后采用并行计算来加速获得的方程的解决方案。通过一些数值实验测试并行方法,结果表明这些方法可以获得令人满意的加速。

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