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An Exact Solution Method for the Hydrothermal Unit Commitment Under Wind Power Uncertainty With Joint Probability Constraints

机译:具有联合概率约束的风电不确定性下水热机组承诺的精确求解方法

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摘要

The ever-growing insertion of intermittent energy sources requires to account for this uncertainty by precise models. Probabilistic constraints are an interesting technique to deal with the high fluctuations of such energy resources, while accounting for power flow and unit generating constraints. In the context of hydrothermal unit commitment problems, with a significant share of wind power generation, this paper suggests a novel mixed integer optimization model with joint probability constraints and continuous distributions that handles the probability constraints exactly. Thus, extending classical cutting plane methods, the approach provides at each iteration a feasible solution and a certificate on its gap to optimality. The efficiency of the algorithm is tested by numerical experiments when compared to two popular probability constrained approaches: individual and a sample-based method. A set of out-of-sample Monte-Carlo evaluations confirms that the solutions provided by the algorithm do indeed satisfy the a priori defined probability level with optimal costs, contrary to the solution given by individual probability constraints. The simulations also intend to highlight the advantages of the proposed optimization model since it does not depend on the set of sampled scenarios. The proposed method is also evaluated on a 46-bus based system, showing its capabilities on larger systems.
机译:不断增加的间歇性能源的插入要求通过精确模型来解决这种不确定性。概率约束是一种有趣的技术,可以应对此类能源的高波动,同时考虑潮流和单位发电的约束。在热电机组承诺问题中,风力发电占很大比重,本文提出了一种新的混合整数优化模型,该模型具有联合概率约束和连续分布,可以精确地处理概率约束。因此,通过扩展经典的切割平面方法,该方法在每次迭代时都提供了可行的解决方案,并证明了其与最优性的差距。与两种流行的概率约束方法(个体方法和基于样本的方法)相比,通过数值实验测试了算法的效率。一组样本外蒙特卡洛评估证实,该算法提供的解决方案确实以最优成本满足了先验定义的概率水平,与个别概率约束给出的解决方案相反。仿真还旨在突出所提出的优化模型的优势,因为它不依赖于所采样场景的集合。在基于46总线的系统上还对提出的方法进行了评估,显示了其在大型系统上的功能。

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