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Smooth Nonlinear Complementarity Function Based Dynamic Modelling of Power Market

机译:基于平滑非线性互补函数的电力市场动态建模

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In order to accurately model the game behaviors of market participants with bounded rationality in power market, this paper proposes the Cournot game dynamic model with bounded rationality considering transmission constraints, which is represented by the discrete difference equations involving the maximization problem of the social benefit of market. Then, by means of the smooth nonlinear complementarity function, the complex difference dynamic system is transformed into a set of familiar difference-algebraic equations. Based on the triopoly Cournot game model, the market dynamic behaviors are numerically simulated in different market parameters, in which the periodic or chaotic dynamic behaviors are focused when the market are out of the stability region
机译:为了准确建模电力市场中具有有限理性的市场参与者的博弈行为,本文提出了一种具有传导性约束的具有有限理性的古诺博弈动态模型,该模型由涉及社会利益最大化问题的离散差分方程表示。市场。然后,借助光滑的非线性互补函数,将复差动态系统转化为一组熟悉的差分代数方程。基于三重垄断的古诺博弈模型,对不同市场参数下的市场动态行为进行了数值模拟,其中当市场处于稳定区域之外时,周期性或混沌的动态行为被集中。

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