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EQUILIBRIUM PRICES FOR MONETARY UTILITY FUNCTIONS

机译:货币效用函数的均衡价格

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摘要

This paper provides sufficient and necessary conditions for the existence of equilibrium pricing rules for monetary utility functions under convex consumption constraints These utility functions are characterized by the assumption of/a fully fungible numeraire asset ("cash") Each agent's utility is nominally shifted by exactly the amount of cash added to his endowment We find the individual maximum utility that each agent is eligible for in an equilibrium and provide a game theoretic point of view for the fair allocation of the aggregate utility.
机译:本文为凸消费约束下的货币效用函数的均衡定价规则的存在提供了充分必要的条件。这些效用函数的特征是假设/完全可替代的数值资产(“现金”)。添加到他的find赋中的现金量我们找到了每个代理人在均衡状态下有资格获得的个人最大效用,并为总效用的公平分配提供了博弈论的观点。

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