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Computing the Nash Bargaining Solution for Multiple Players in Discrete-Time Markov Chains Games

机译:在离散时间马尔可夫连锁店游戏中计算多个玩家的NASH讨价还价解决方案

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This paper presents a novel method for computing the Nash bargaining equilibrium for finite, ergodic and controllable Markov chains games. To solve the bargaining process we first set the disagreement point as the Nash equilibrium of the problem, then to find the new agreement point we follow the bargaining model presented by Nash. We exemplify the game formulation in terms of nonlinear programing equations implementing the Lagrange principle. For ensuring the convergence of the game to an equilibrium point we employ the Tikhonov's regularization method. For solving the bargaining problem we make use of the extraproximal optimization approach. Finally, we validate the proposed method by a numerical example for a three-person bargaining situation.
机译:本文提出了一种用于计算有限,友好和可控马尔可夫链团游戏的NASH讨价还价均衡的新方法。要解决讨价还价的过程,我们首先将分歧点设置为问题的纳什均衡,然后找到新的协议点我们遵循纳什呈现的讨价还价模型。我们在实现Lagrange原理的非线性编程方程方面举例说明了游戏制定。为了确保游戏的收敛到平衡点,我们采用了Tikhonov的正则化方法。为了解决讨价还价问题,我们利用外联的优化方法。最后,我们通过数字示例验证了三人谈判情况的数字示例。

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