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Power distribution of a multiple-receiver wireless power transfer system: A game theoretic approach

机译:多接收机无线电力传输系统的功率分配:一种博弈论方法

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Wireless power transfer (WPT) has shown its potential over conventional charging systems in recent years. However, it is still challenging to determine the power distribution of a multiple-receiver WPT system for its high sensitivity, complex coupling and load relationships. This paper discusses a game theory based control approach for the power distribution of a multiple-receiver WPT system. The power receiver systems (i.e., a receiving coil, a DC-AC rectifier, a DC-DC converter, and an ultracapacitor pack in this paper.) are modelled as independent agents with different preferences under the Matlab simulation environment where the preferences of each agent are represented by utility functions. Then a non-cooperative power distribution game is set up and a generalized Nash equilibrium is found which is used as the reference solution formula to be updated at every control instant. Meanwhile, the generalized Nash equilibrium is found through finding out the variational equilibrium by Karush Kuhn-Tucker conditions (KKT) conditions. The simulation results show that the game theory based control is comparable to the highest efficiency impedance distribution approach in a three-receiver WPT system.
机译:近年来,无线功率传输(WPT)已显示出其超越传统充电系统的潜力。然而,由于其高灵敏度,复杂的耦合和负载关系,确定多接收机WPT系统的功率分配仍然具有挑战性。本文讨论了一种基于博弈论的控制方法,用于多接收器WPT系统的功率分配。在Matlab仿真环境下,受电系统(即本文中的接收线圈,DC-AC整流器,DC-DC转换器和超级电容器组)被建模为具有不同偏好的独立代理。代理由实用程序功能表示。然后,建立了一个非合作的配电博弈,并找到了一个广义的纳什均衡,该均衡被用作在每个控制时刻都要更新的参考解公式。同时,通过利用Karush Kuhn-Tucker条件(KKT)条件找出变分平衡来找到广义Nash平衡。仿真结果表明,基于博弈论的控制与三接收器WPT系统中的最高效率阻抗分配方法相当。

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