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Non-linear systems under Poisson white noise handled by path integral solution

机译:路径积分解处理的泊松白噪声下的非线性系统

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摘要

An extension of the path integral to non-linear systems driven by a Poissonian white noise process is presented. It is shown that at the limit when the time increment becomes infinitesimal the Kolmogorov Feller equation is fully restored. Applications to linear and non-linear systems with different distribution of the Dirac's deltas occurrences are performed and results are compared with analytical solutions (when available) and Monte Carlo simulation.
机译:提出了将路径积分扩展到由泊松白噪声过程驱动的非线性系统的方法。结果表明,当时间增量变为无穷小时,Kolmogorov Feller方程完全恢复。进行了具有狄拉克三角洲分布的不同分布的线性和非线性系统的应用,并将结果与​​解析解(如果可用)和蒙特卡洛模拟进行了比较。

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