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A Necessary Condition for Power Flow Jacobian Singularity Based on Branch Complex Flows

机译:基于分支复流的潮流雅可比奇异性的必要条件

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This paper deals with static transfer stability limits (STSL) of network branches and their relation with singularity of the power flow Jacobian. It describes the effect of large transfers on the branch complex flows and shows that when a transfer takes place in the system, at least one branch must reach its STSL before the singularity is encountered. Numerical examples confirm this necessary condition and show that the first STSL appears close to the singularity. Therefore, it is possible to monitor the proximity to the power flow Jacobian singularity by supervising the complex flow in individual transmission lines.
机译:本文讨论了网络分支的静态传递稳定极限(STSL)及其与潮流Jacobian奇异性的关系。它描述了大转移对分支复杂流的影响,并表明当系统中发生转移时,至少一个分支必须在遇到奇异点之前到达其STSL。数值示例证实了这一必要条件,并表明第一个STSL看起来很接近奇点。因此,可以通过监督各个传输线中的复数流来监视与功率流雅可比奇点的接近度。

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