Efficient Stochastic FDTD Algorithm with Optimized GPU Acceleration

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[1] Papadimopoulos, Athanasios N.
[2] Pyrialakos, Georgios G.
[3] Kantartzis, Nikolaos V.
[4] Tsiboukis, Theodoros D.
来源
| 1600年 / Applied Computational Electromagnetics Society (ACES)卷 / 31期
关键词
Three dimensional computer graphics - Finite difference time domain method - Monte Carlo methods - Program processors - Stochastic systems - Uncertainty analysis;
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摘要
A 3-D curvilinear stochastic finite-difference time-domain (S-FDTD) technique on modern graphics processing units (GPUs) is introduced in this paper for complex media with high levels of statistically-variable heterogeneities. The novel accelerated methodology develops a robust covariant/contravariant dual-grid tessellation and estimates the mean value and standard deviation of field components during only a single run. In this way, notably accurate and stable estimations can be very rapidly and economically obtained, unlike the usual multiple-realization staircase Monte-Carlo FDTD schemes. These merits are successfully verified via realistic microwave setups with highly-varying media uncertainties, where the featured algorithm is shown to overwhelm the typical exceedingly resource consuming approaches.
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