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Calculation of Voltage Stability Margins and Certification of Power Flow Insolvability Using Second-Order Cone Programming

机译:用二阶锥规划法计算电压稳定裕度并证明潮流不可解

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Reliable power system operation requires maintaining sufficient voltage stability margins. Traditional techniques based on continuation and optimization calculate lower bounds for these margins and generally require appropriate initialization. Building on a previous semidefinite programming (SDP) formulation, this paper proposes a new second-order cone programming (SOCP) formulation which directly yields upper bounds for the voltage stability margin without needing to specify an initialization. Augmentation with integer-constrained variables enables consideration of reactive-power-limited generators. Further, leveraging the ability to globally solve these problems, this paper describes a sufficient condition for insolvability of the power flow equations. Trade-offs between tightness and computational speed of the SDP and SOCP relaxations are studied using large test cases representing portions of European power systems.
机译:可靠的电源系统操作需要保持足够的电压稳定性裕度。基于连续和优化的传统技术会为这些裕量计算下限,并且通常需要进行适当的初始化。在先前的半定规划(SDP)公式的基础上,本文提出了一种新的二阶锥规划(SOCP)公式,该公式直接产生电压稳定裕量的上限,而无需指定初始化。使用整数约束变量进​​行增值可以考虑无功功率限制的发电机。此外,利用全局解决这些问题的能力,本文描述了潮流方程不可解的充分条件。使用代表欧洲电力系统一部分的大型测试案例研究了SDP的紧密度和计算速度之间的权衡。

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