基于区间优化的可再生能源高渗透率输电权变约束机组承诺

Yaowen Yu, P. Luh, E. Litvinov, T. Zheng, Jinye Zhao, F. Zhao, Dane A. Schiro
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摘要

对于涉及各种不确定性(包括突发事件和间歇性可再生能源)的电力系统来说,可靠性是最重要的问题。满足“N - 1规则”的偶然性约束单位承诺(CCUC)极其复杂,而现在可再生能源的急剧增加使这种复杂性更加复杂。针对具有N - 1输电偶然性和可再生发电的ccucc,提出了一种新的区间优化方法。通过将相应的代移因子(gsf)作为区间内变化的不确定参数,创新性地描述了大量的输电偶然性。为了保证解的鲁棒性,基于区间优化获取了不同约束类型下gsf和可再生能源的边界。所得模型是一个混合整数线性规划问题。为了减轻其保守性,进一步减小问题规模,通过识别和去除冗余传输约束来缩小gsf的范围。为了解决大规模问题,采用替代拉格朗日松弛(SLR)和分支-切割(B&C)同时利用可分性和线性。数值结果表明,该方法在计算效率、解鲁棒性和仿真成本方面是有效的。
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Transmission Contingency-Constrained Unit Commitment with High Penetration of Renewables via Interval Optimization
Reliability is an overriding concern for power systems that involve different types of uncertainty including contingencies and intermittent renewables. Contingency-constrained unit commitment (CCUC) satisfying the “N – 1 rule” is extremely complex, and the complexity is now compounded by the drastic increase in renewables. This paper develops a novel interval optimization approach for CCUC with N – 1 transmission contingencies and renewable generation. A large number of transmission contingencies are innovatively described by treating corresponding generation shift factors (GSFs) as uncertain parameters varying within intervals. To ensure solution robustness, bounds of GSFs and renewables in different types of constraints are captured based on interval optimization. The resulting model is a mixed-integer linear programming problem. To alleviate its conservativeness and to further reduce the problem size, ranges of GSFs are shrunk through identifying and removing redundant transmission constraints. To solve large-scale problems, Surrogate Lagrangian Relaxation (SLR) and branch-and-cut (B&C) are used to simultaneously exploit separability and linearity. Numerical results demonstrate that the new approach is effective in terms of computational efficiency, solution robustness, and simulation costs.
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