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Infinite horizon stochastic differential games with uncertain future payoff structures

机译:无限的地平线随机差动游戏,未来未来的收益结构

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In this paper, we consider infinite horizon stochastic differential games with an autonomous structure and steady branching payoffs. While the introduction of additional stochastic elements via branching payoffs offers a fruitful alternative to modeling game situations under uncertainty, the solution to such a problem is not known. A theorem on the characterization of a Nash equilibrium solution for this kind of games is presented. An application in renewable resource extraction is provided to illustrate the solution mechanism.
机译:在本文中,我们认为无限的地平线随机差动游戏,具有自主结构和稳定的支付。虽然通过分支收益引入额外的随机元素,但在不确定性下建模游戏情况的卓越替代方案,但该问题的解决方案尚不清楚。提出了一种关于这种游戏的纳什均衡解决方案表征的定理。提供了可再生资源提取的应用来说明解决方案机制。

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