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An efficient numerical method for computing eigenvalue sensitivity with respect to operational parameters of large-scale power systems

机译:计算大型电力系统运行参数特征值灵敏度的有效数值方法

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摘要

Eigenvalue sensitivity with operational parameters provides necessary information for tuning power system operating status and improving small signal stability. Presently, with the inter-connection of regional power grids, power systems expand to be of large scale, which raises demanding requirements for computational efficiency of eigenvalue sensitivity analysis. For addressing this issue, a modified numerical method is proposed for computing eigenvalue sensitivity with respect to power system operational parameters, including active and reactive power outputs of generation units, load demands and bus voltages. Well computational efficiency is obtained by the proposed method, which is mainly attributed to the reuse of LU factorization in solving perturbed power flow equations, the numerical finite difference for evaluating state matrix sensitivity, and utilization of parallel computing techniques. Numerical experiments on different scale power systems from realistic world are performed to validate its effectiveness and efficiency. Parallelization of the proposed method is implemented for further reducing overall time cost. Moreover, the proposed method is integratable to functional modules of existing power system analysis software, which makes its implementation convenient.
机译:本征值灵敏度和运行参数为调整电源系统的运行状态和改善小信号稳定性提供了必要的信息。当前,随着区域电网的互连,电力系统扩展到大规模,这对特征值灵敏度分析的计算效率提出了苛刻的要求。为了解决这个问题,提出了一种改进的数值方法,用于计算关于电力系统运行参数的特征值灵敏度,包括发电单元的有功和无功功率输出,负载需求和母线电压。提出的方法获得了很好的计算效率,这主要归因于LU因子分解在求解潮流方程中的重用,评估状态矩阵灵敏度的数值有限差分以及并行计算技术的利用。在现实世界中不同规模的电力系统上进行了数值实验,以验证其有效性和效率。实现所提出方法的并行化以进一步降低总时间成本。此外,该方法可集成到现有电力系统分析软件的功能模块中,使其实现方便。

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