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On the Construction of Linear Approximations of Line Flow Constraints for AC Optimal Power Flow

机译:交流最优潮流的线性潮流约束线性近似构造

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The AC optimal power flow problem is a non-convex optimization problem that is difficult to solve quickly and reliably for large-scale grids. While various approximations have been proposed, they may lead to physically meaningless solutions. This paper presents a computationally efficient algorithm for constructing accurate linear approximations of line flow constraints. These approximations reduce the complexity of the optimization problem while ensuring that the solution is physically meaningful and has a high quality. The algorithm is based on an in-depth analysis of the feasible set of the line flow constraint. Numerical experiments are performed on ten large-scale systems using three nonlinear programming solvers. Obtained results indicate that the proposed formulation helps improve the solvers' reliability and reduce the computation time for hard large-scale problems. At the same time, the developed algorithm provides high quality approximations of the line flow constraints.
机译:交流最优潮流问题是非凸优化问题,对于大型电网很难快速可靠地解决。虽然已经提出了各种近似,但是它们可能导致物理上无意义的解决方案。本文提出了一种计算效率高的算法,用于构造线流约束的精确线性近似值。这些近似值可降低优化问题的复杂性,同时确保解决方案在物理上有意义并具有高质量。该算法基于对行流约束的可行集的深入分析。使用三个非线性程序求解器在十个大型系统上进行了数值实验。所得结果表明,所提出的公式有助于提高求解器的可靠性,并减少针对大型难题的计算时间。同时,所开发的算法提供了线流量约束的高质量近似值。

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