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Comparative Implementation of Numerical Integration Methods for Transient Stability Constrained Optimal Power Flow

机译:暂态稳定约束最优潮流数值积分方法的比较实现

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Transient Stability Constrained Optimal Power Flow (TSCOPF) is a non-linear mathematical programming problem that optimizes the operation of power systems considering steady state and dynamic constrains. TSCOPF models extend the OPF solution by considering the dynamic behavior of the system. One of the main approaches in TSCOPF studies discretizes the differential equations representing the dynamics of the system and includes them in the optimization problem. This paper evaluates the impact of numerical integration methods and time steps on TSCOPF. The results show that: 1) the forward Euler method obtains the most conservative representation for all cases evaluated; 2) as the integration time step increases, the backward Euler method and the trapezoidal rule tend to dampen electromechanical oscillations; and 3) the adequate use of a variable integration time step achieves a reduction in the number of equations, variables and computation times, while maintaining the accuracy on the results.
机译:暂态稳定约束的最佳潮流(TSCOPF)是一个非线性数学规划问题,考虑了稳态和动态约束,可以优化电力系统的运行。 TSCOPF模型通过考虑系统的动态行为来扩展OPF解决方案。 TSCOPF研究的主要方法之一是离散化表示系统动力学的微分方程,并将其包含在优化问题中。本文评估了数值积分方法和时间步长对TSCOPF的影响。结果表明:1)前向欧拉方法在所有评估案例中均获得最保守的表示; 2)随着积分时间步长的增加,后向欧拉法和梯形法则趋向于抑制机电振荡; 3)充分利用可变积分时间步长可以减少方程式,变量和计算时间,同时保持结果的准确性。

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