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首页> 外文期刊>IEEE Transactions on Automatic Control >$N$-Person Nonzero-Sum Games for Continuous-Time Jump Processes With Varying Discount Factors
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$N$-Person Nonzero-Sum Games for Continuous-Time Jump Processes With Varying Discount Factors

机译: $ N $ -具有可变折扣因子的连续时间跳跃过程的人非零和游戏

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摘要

This paper is concerned with the first passage discounted payoff criterion for continuous-time N-person nonzerosum stochastic games in countable states and Borel action spaces, where the discount factor is nonconstant. For the game with unbounded reward functions and transition rates, the optimality is over the set of all randomized history-dependent policies. After showing the uniqueness of the solution to the Shapley equation, we give some suitable conditions imposed on the primitive data for the existence of Nash equilibria. Then, a financial system is introduced to illustrate the applications of the main result here.
机译:本文涉及可数状态和Borel动作空间中连续时间N人非零和随机游戏的第一代折现支付准则,其中折现因子是非恒定的。对于具有无限奖励功能和过渡率的游戏,最优性超过所有随机历史相关策略的集合。在展示了Shapley方程解的唯一性之后,我们给出了适用于原始数据的Nash均衡存在条件。然后,引入一个财务系统来说明主要结果的应用。

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