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Bi-level linear programming based interval optimization for SCED in the presence of wind power uncertainty

机译:基于双级线性规划的基于间隔优化在存在风电不确定性的情况下SCED

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Security constrained economic dispatch (SCED) is widely used in recent day-ahead market, especially when there is a large penetration of wind power in the power grid. In this work the wind generation uncertainty is modeled as an interval number, which leads to an interval optimal objective value (fuel costs) of the original SCED, as well as its interval optimal solution (each unit's generation). In order to obtain the true upper and lower bound of the interval optimal objective value and solution, a bi-level programming model is initialized so that the combinatorial nature of bi-level programming can be observed through the study of the single-level reformulation obtained in replacing the inner level problem with its KKT condition. Furthermore, an important global approach encompassing mixed integer linear programming (MILP) is captured by the complementarity slackness constraints resulting from the KKT condition. Numerical results from a 118-bus test system containing 24 time periods verifies the effectiveness of this proposed method.
机译:安全约束经济调度(SCED)广泛应用于最近的一天推销,特别是当电网中有风力的大量渗透时。在这项工作中,风发射不确定性被建模为间隔数,这导致原始SCED的间隔最佳目标值(燃料成本)以及其间隔最佳解决方案(每个单位的生成)。为了获得间隔最佳物镜值和解决方案的真实上限和下限,初始化双级编程模型,以便通过研究获得的单级重构的研究来观察到双级编程的组合性质在用其KKT条件替换内部水平问题时。此外,包括由KKT条件产生的互补性松弛约束捕获包含混合整数线性编程(MILP)的重要全局方法。包含24个时间段的118母线测试系统的数值结果验证了该方法的有效性。

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