Cost Effective Operational Planning of a Retail Market with Distributed Generations

Shaziya Rasheed, A. Abhyankar
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Abstract

In the retail electricity market, retailers play a very crucial role. They exchange energy through the grid and serve the load demand. Encouragement to deploy more renewable energy sources and storage devices (R&SD) is giving an opportunity to the retailers to install their own distributed generators (DG). In such cases, a market framework must be designed to maintain the rational behavior of an electricity market. In this paper, a retail market simulation model is framed considering R&SD owned by retailers. Profit earned by all retailers is maximized individually, and loss is also minimized from a utility point of view. In this way, this problem can be designed in many ways. Two distinct algorithms based on mixed-integer conic programming are proposed here, depending upon the different solution approaches. The first algorithm is solved as a multi-objective optimization problem (OP) using $\epsilon$-constraint method. The second algorithm is solved as mathematical programming with equilibrium constraints (MPEC) model, which is converted into a single objective OP. A non-cooperative game theory approach is employed in this algorithm to satisfy the multiple objectives for different players (retailers). The proposed methodology is implemented on the 16-bus distribution test system to analyze the feasibility and effectiveness of the proposed algorithms. Results of the proposed algorithms are also compared with the existing algorithm comprising no retailers.
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分布式代际零售市场的成本效益运营规划
在零售电力市场中,零售商起着至关重要的作用。它们通过电网交换能量,满足负荷需求。鼓励部署更多的可再生能源和存储设备(R&SD)为零售商提供了安装自己的分布式发电机(DG)的机会。在这种情况下,必须设计一个市场框架来维持电力市场的理性行为。本文建立了考虑零售商拥有的研发能力的零售市场仿真模型。从效用的角度来看,所有零售商的利润都是最大化的,而损失也是最小化的。这样,这个问题就可以用多种方式来设计。根据求解方法的不同,本文提出了两种基于混合整数二次规划的不同算法。第一种算法采用$\epsilon$约束方法求解多目标优化问题(OP)。第二种算法采用带均衡约束的数学规划(MPEC)模型求解,将其转化为单目标op,采用非合作博弈论方法满足不同参与者(零售商)的多个目标。在16总线配电测试系统上进行了实验,分析了算法的可行性和有效性。将所提算法的结果与不包含零售商的现有算法进行了比较。
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