面向个体成本和社会福利优化的微电网间能源交易

Z. Qiao, Bo Yang, Qimin Xu, Fei Xiong, Cailian Chen, X. Guan, Bei Chen
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引用次数: 1

摘要

可再生能源的高渗透率使微电网具有环境友好性。然而,可再生能源的随机输入给能源供需平衡带来了困难。从大电网购买额外的能源来应对能源短缺将增加MG的能源成本。为了减轻可再生能源的间歇性,能源交易和能源储存可以利用可再生能源在空间和时间上的多样性,是有效和经济的方法。但是大容量的存储会产生额外的成本。此外,MG作为产消者参与能源交易,需要高效的交易机制。因此,本文重点研究了MG能源管理与交易问题。将能源交易问题表述为个体利益最大化和社会福利最大化的随机优化问题。首先,提出了一种基于Lyapunov优化的随机问题求解算法。其次,提供了基于双拍卖的机制,以吸引电网用户进行能源买卖的真实竞价;通过理论分析,我们证明了单个MG可以在存储容量和能源交易成本之间进行权衡,从而达到接近离线最优的时间平均能源成本。同时,在双重拍卖条件下,社会福利也趋于渐近最大化。基于实际数据的仿真结果表明了算法的有效性。
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Energy trading between microgrids towards individual cost and social welfare optimization
High penetration of renewable energy source makes microgrid (MGs) be environment friendly. However, the stochastic input from renewable energy resource brings difficulty in balancing the energy supply and demand. Purchasing extra energy from macrogrid to deal with energy shortage will increase MG energy cost. To mitigate intermittent nature of renewable energy, energy trading and energy storage which can exploit diversity of renewable energy generation across space and time are efficient and cost-effective methods. But a storage with large capacity will incur additional cost. In addition, due to MG participating energy trading as prosumer, it calls for an efficient trading mechanism. Therefore, this paper focuses on the problem of MG energy management and trading. Energy trading problem is formulated as a stochastic optimization one with both individual profit and social welfare maximization. Firstly a Lyapunov optimization based algorithm is developed to solve the stochastic problem. Secondly the double-auction based mechanism is provided to attract MGs' truthful bidding for buying and selling energy. Through theoretical analysis, we demonstrate that individual MG can achieve a time average energy cost close to offline optimum with tradeoff between storage capacity and energy trading cost. Meanwhile the social welfare is also asymptotically maximized under double auction. Simulation results based on real world data show the effectiveness of our algorithm.
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