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First second and fourth moments of the Green function of stochastic wave equation for dispersive and Gaussian media: Monte Carlo method and path integrals

机译:色散和高斯介质的随机波动方程的格林函数的第一,第二和第四矩:蒙特卡罗方法和路径积分

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Abstract: The generalization of the Monte Carlo method for calculation complex-valued Feynman path integrals have been performed. Calculation of the Feynman path integrals (in parabolic approximation) have been done. The new modified path integral representation of the Green function moments of stochastic wave equation has been developed. Calculations of the first, second, and fourth moments of the Green function of stochastic wave equation have been performed for random media in the presence and without large-scale inhomogeneities. !8
机译:摘要:对计算复值费曼路径积分的蒙特卡罗方法进行了推广。 Feynman路径积分的计算(以抛物线近似)已经完成。已经开发了新的修正的随机波动方程格林函数矩的路径积分表示。随机波方程的格林函数的第一,第二和第四矩的计算已经针对存在且没有大规模不均匀性的随机介质进行了。 !8

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