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Obtaining feasible solution and optimal load shedding in contingency - constrained unit commitment joint with reserve auction

机译:在应急中获得可行的解决方案和最佳的减载-结合储备拍卖的受限单位承诺。

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This paper focuses on finding the feasible and the optimal solution of security constraint unit commitment problem. The proposed day-ahead algorithm clears actual power and reserve auction simultaneously and obtains feasible solution in contingency case. In equivalent linear expression of the problem, shedding costs are used to avoid divergence and resolve congestion problem. The new terms of inequalities, which are introduced to avoid infeasibility, leads problem to obtain optimal solution. Mixed Integer Linear Programming (MILP) is used to minimize the total energy dispatch cost in 24 hours of a day. Numerical examples show that the proposed joint auction model can clear energy and ancillary services bids simultaneously while minimizing the total operating cost and satisfying transmission security constraints.
机译:本文着重于寻找安全约束单元承诺问题的可行和最优解。提出的提前调度算法可以同时清除实际电量和储备拍卖,并在应急情况下获得可行的解决方案。在问题的等效线性表达式中,减少成本用于避免差异并解决拥塞问题。为避免不可行而引入的新的不平等条件导致问题寻求最佳解决方案。混合整数线性规划(MILP)用于将一天24小时的总能源分配成本降至最低。数值算例表明,所提出的联合拍卖模型可以同时清除能源和辅助服务投标,同时使总运营成本最小化并满足传输安全约束。

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