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A Stackelberg Game Theoretic Approach for Optimal Electricity Pricing Dynamics employing Time-of-Use Algorithm

机译:使用时间算法的最优电力定价动力学的Stackelberg博弈论方法

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Efficient utilization of resources is required in many scenarios which are facilitated by appropriate decision processes. For a problem requiring satisfaction of multiple objectives by different agents in a complex system, game theory helps to resolve such issues. Exploiting the structure of a model presents various avenues to implement games signifying the impact of the topology of the network. In hierarchical structures, there are established designations of leaders and followers among the agents. For the electricity pricing market, the noted players are the Utility Companies (UCs) and the users. A Stackelberg game theoretic approach is implemented in the market to find an equilibrium between the UCs and the users. The UCs prefer to keep the user load consumption profile as close to the nominal demand. The goal is to accomplish an equilibrium via stimulus to regulate user behaviour i.e. user load profile, through Time-of-Use (ToU) pricing. The negotiation of load consumption and the quoted price fits within the mould of the leader-follower game. The paper shows that both parties benefit through the Time-of-Use pricing algorithm while providing an optimal response to each other's actions.
机译:在许多情况下都需要有效利用资源,而通过适当的决策过程可以促进资源的有效利用。对于需要复杂系统中不同主体满足多个目标的问题,博弈论有助于解决此类问题。利用模型的结构提供了各种途径来实施游戏,这些游戏表明了网络拓扑的影响。在层次结构中,在代理之间建立了领导者和跟随者的指定。对于电价市场,著名的参与者是公用事业公司(UCs)和用户。市场上实施了Stackelberg博弈论方法,以在UC和用户之间找到平衡。 UC希望将用户负载消耗曲线保持在接近标称需求的水平。目标是通过使用时间(ToU)定价,通过刺激来调节用户行为(即用户负载配置文件),从而达到平衡。负载消耗和报价的协商符合领导者跟进者游戏的模式。该论文表明,双方都可以通过按使用时间定价算法受益,同时可以对彼此的行为提供最佳的响应。

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