论文标题
最佳共享和公平成本分配社区储能
Optimal Sharing and Fair Cost Allocation of Community Energy Storage
论文作者
论文摘要
本文研究了一种存储(ES)共享模型,该模型由多个建筑物合作用于利用现场可再生用途和电网价格套利。为了最大化经济利益,我们共同考虑通过联盟游戏制定的ES规模,运营和成本分配。特别是,我们研究了基于核仁的公平前成本分配,该成本分配通过最小化所有参与者的不满来解决公平性。为了克服由隐式特征函数引起的指数计算负担,我们采用约束生成技术来逐渐通过利用稀疏的问题结构来逐步接近独特的核仁。我们通过案例研究证明了该方法的公平性和计算效率,这些案例研究未由现有的Shapley方法或比例方法提供。特别是,仅需要一小部分的特征功能(对于20座建筑物而言少于1%)才能实现成本分配与Shapley方法所需的指数信息。尽管对比例方法的计算略有增加,但在某些情况下,该方法可以确保公平性,而后者会失败。此外,我们证明了与单个ES(IES)模型相比,ES共享模型可以增强建筑物和社区的经济利益。因此,ES的总价值大大提高(约1.83次)。
This paper studies an energy storage (ES) sharing model which is cooperatively invested by multiple buildings for harnessing on-site renewable utilization and grid price arbitrage. To maximize the economic benefits, we jointly consider the ES sizing, operation, and cost allocation via a coalition game formulation. Particularly, we study a fair ex-post cost allocation based on nucleolus which addresses fairness by minimizing the minimal dissatisfaction of all the players. To overcome the exponential computation burden caused by the implicit characteristic function, we employ a constraint generation technique to gradually approach the unique nucleolus by leveraging the sparse problem structure. We demonstrate both the fairness and computational efficiency of the method through case studies, which are not provided by the existing Shapley approach or proportional method. Particularly, only a small fraction of characteristic function (less than 1% for 20 buildings) is required to achieve the cost allocation versus the exponential information required by Shapley approach. Though there exists a minor increase of computation over the proportional method, the proposed method can ensure fairness while the latter fails in some cases. Further, we demonstrate both the building-wise and community-wise economic benefits are enhanced with the ES sharing model over the individual ES (IES) model. Accordingly, the overall value of ES is considerably improved (about 1.83 times).