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Probabilistic load flow with non-gaussian correlated random variables using gaussian mixture models

机译:使用高斯混合模型的具有非高斯相关随机变量的概率潮流

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This study proposes the use of Gaussian mixture models to represent non-Gaussian correlated input variables, such as wind power output or aggregated load demands in the probabilistic load flow problem. The algorithm calculates the marginal distribution of any bus voltage or power flow as a sum of Gaussian components obtained from multiple weighted least square runs. The number of trials depends on the number of Gaussian components used to model each input random variable. Monte Carlo simulations are used to compare the approximations. The effect of correlation between variables is taken into consideration in both formulations. The main advantage of the Gaussian components method is that the probability density functions of any variable is directly obtained. Test results in the 14-bus system and the 57-bus system provide a broad explanation of the advantages and constraints of the approximations, particularly in presence of correlated variables.
机译:这项研究建议使用高斯混合模型来表示非高斯相关输入变量,例如风能输出或概率潮流问题中的总负荷需求。该算法将任何母线电压或功率流的边际分布计算为从多个加权最小二乘获得的高斯分量之和。试验的数量取决于用于对每个输入随机变量建模的高斯分量的数量。蒙特卡洛模拟用于比较近似值。两种公式都考虑了变量之间相关性的影响。高斯分量法的主要优点是可以直接获得任何变量的概率密度函数。 14总线系统和57总线系统的测试结果对近似值的优点和局限性进行了广泛的解释,尤其是在存在相关变量的情况下。

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