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Finite difference time domain analysis of diffusion equations with nonuniform grids for time-resolved reflectance of an optical pulse in three-dimensional scattering medium

机译:三维散射介质中光脉冲时间分辨反射率的非均匀网格扩散方程的时域有限差分分析

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摘要

An integral form of diffusion equations and their finite difference time domain (FDTD) analysis have been formulated. The analysis is extended to FDTD analysis with nonuniform grids in three-dimensional (3-D) scattering medium. It has been confirmed that 600 time steps in calculation sequences of the time-resolved reflectance for 3-D medium 80 x 80 x 30 mm(3) in volume is completed within 4 seconds by utilizing 23 and 43 mm(3) nonuniform cubic grids, when a conventional personal computer with 3 GHz CPU clock is used. The conditions for keeping numerical accuracies comparable to those in 2(3) mm(3) uniform grids are made clear. The proposed analysis greatly reduces time to run and memory space in 3-D scattering medium numerical analysis. (c) 2005 The Optical Society of Japan.
机译:已经制定了扩散方程的积分形式及其有限差分时域(FDTD)分析。该分析扩展到三维(3-D)散射介质中具有非均匀网格的FDTD分析。已经证实,利用23和43 mm(3)非均匀立方网格,在4秒内完成了体积为80 x 80 x 30 mm(3)的3-D介质的时间分辨反射率计算序列中的600个时间步长,当使用具有3 GHz CPU时钟的常规个人计算机时。保持数值精度与2(3)mm(3)均匀网格中的数值精度相当的条件已明确。所提出的分析大大减少了3D散射介质数值分析的运行时间和存储空间。 (c)2005年日本光学学会。

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