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Analytical reformulation of chance-constrained optimal power flow with uncertain load control

机译:不确定负荷控制下机会受限最优潮流的解析重构

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Aggregations of controllable loads can provide reserves to power systems; however, their reserve capacity is uncertain and affected by ambient conditions like weather. Past work proposed a stochastic optimal power flow formulation that used chance constraints to handle uncertain reserves and generation from wind. The problem was solved with a scenario-based optimization method. In this paper, we assume Gaussian distributions of all uncertainties and reformulate the constraints analytically to solve a deterministic problem, which is computationally simpler than scenario-based approaches. To evaluate this idea, we implement our method on a modified IEEE 30-bus network and compare our results to those of a scenario-based method. Use of low-cost but uncertain load reserves yields lower cost dispatch solutions than those for systems with only generator reserves. The analytical approach using a cutting plane algorithm leads to fast convergence and is scalable to larger problem sizes. We explore the effect of non-Gaussian and correlated uncertainties on the reliability of the solution.
机译:可控制负载的集合可以为电力系统提供储备;但是,它们的储备容量不确定,并受天气等环境条件的影响。过去的工作提出了一种随机的最优潮流公式,该公式使用机会约束来处理不确定的储量和风力发电。通过基于方案的优化方法解决了该问题。在本文中,我们假设所有不确定性都为高斯分布,并通过解析方式重新构造约束以解决确定性问题,该问题比基于方案的方法在计算上更简单。为了评估这种想法,我们在改进的IEEE 30总线网络上实现了我们的方法,并将我们的结果与基于方案的方法进行了比较。与仅具有发电机储备的系统相比,使用低成本但不确定的负荷储备可以产生成本更低的调度解决方案。使用切割平面算法的分析方法可以实现快速收敛,并且可以扩展到更大的问题规模。我们探索了非高斯和相关不确定性对解决方案可靠性的影响。

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