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Uncertainty analysis of power system time-domain simulation based on generalized polynomial chaos method

机译:基于广义多项式混沌方法的电力系统时域仿真不确定性分析

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This paper presents an efficient approach to study transient stability of power system under uncertain conditions. This approach comprises generalized polynomial chaos (gPC) expansion techniques, by which random variables are approximated, and Galerkin method, by which the approximating coefficients are worked out. This approach transfers stochastic problems into deterministic ones, which calls for computation for only once. When independent random variables are less, this approach can be more efficient than the Monte Carlo simulation(MCs) method. The precision of this approach is verified by the case studies in a 9 bus system.
机译:本文提出了一种在不确定条件下研究电力系统暂态稳定的有效方法。此方法包括广义多项式混沌(gPC)扩展技术(通过该技术可对随机变量进行近似)和Galerkin方法(通过该方法可计算出近似系数)。这种方法将随机问题转换为确定性问题,而确定性问题只需要计算一次。当独立随机变量较少时,此方法可能比蒙特卡罗模拟(MCs)方法更有效。这种方法的精度已通过9总线系统中的案例研究得到了验证。

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