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Distributionally Robust Unit Commitment in Coordinated Electricity and District Heating Networks

机译:在协调电力和区供暖网络中分布稳健的单位承诺

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Coordinated operations of electricity and district heating networks offer a potential for mitigating inherent variability of renewable energy sources (RES) in the ongoing transition to smart grids. This paper proposes a two-stage distributionally robust optimization (DRO) approach to determine the optimal day-ahead unit commitment in coordinated electricity and district heating networks with variable RES power output. The proposed formulation is to minimize the worst-case expected total cost over an ambiguity set comprising a family of probability distributions with given support and moments of RES power output. As such, the proposed DRO approach can overcome the limitations of stochastic programming in its inherent dependence of exact probability distributions along with a huge computational burden, but also becomes less conservative than classical robust optimization. The pertinent DRO model is eventually reformulated as a tractable mixed-integer second-order cone (SOC) programming after employing linear decision rules and the SOC duality. Simplified affine policies are utilized to further improve computational tractability and performance. Finally, case studies are conducted based on Barry Island electricity and district heating networks. The numerical results demonstrate the decision-making superiority of the proposed method as compared with deterministic, stochastic programming, and robust optimization approaches. They also validate the computational improvement of the proposed approach by employing simplified affine policies.
机译:电力和区供暖网络的协调运营提供了在正在进行的过渡到智能电网的可再生能源(RES)的固有变异的可能性。本文提出了两阶段分布稳健的优化(DRO)方法,以确定具有变量RES功率输出的协调电力和区供热网络中的最佳日前单元承诺。所提出的制剂是通过包括具有给定支持和RES功率输出的概率分布系列的模糊性集中的最低案例预期总成本最小化。因此,所提出的DRO方法可以克服随机编程在其固有的精确概率分布的固有依赖性以及巨大的计算负担中的局限性,而且比经典鲁棒优化也变得更少保守。在采用线性决策规则和SoC二元性之后,相关的DRO模型最终被重新重新重新重新重新重新重新重新重新重新重新重新重新重新重新重新重新重新格式化为贸易混合整数二阶锥(SOC)编程。简化的仿射策略用于进一步提高计算途径和性能。最后,案例研究是基于巴里岛电力和区供暖网络进行的。数值结果表明,与确定性,随机编程和稳健的优化方法相比,所提出的方法的决策优势。他们还通过采用简化的仿效政策来验证所提出的方法的计算改进。

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