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| 文件名: Equilibrium_in_risk-sharing_games.pdf | |
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英文标题:
《Equilibrium in risk-sharing games》 --- 作者: Michail Anthropelos and Constantinos Kardaras --- 最新提交年份: 2016 --- 英文摘要: The large majority of risk-sharing transactions involve few agents, each of whom can heavily influence the structure and the prices of securities. This paper proposes a game where agents\' strategic sets consist of all possible sharing securities and pricing kernels that are consistent with Arrow-Debreu sharing rules. First, it is shown that agents\' best response problems have unique solutions. The risk-sharing Nash equilibrium admits a finite-dimensional characterisation and it is proved to exist for arbitrary number of agents and be unique in the two-agent game. In equilibrium, agents declare beliefs on future random outcomes different than their actual probability assessments, and the risk-sharing securities are endogenously bounded, implying (among other things) loss of efficiency. In addition, an analysis regarding extremely risk tolerant agents indicates that they profit more from the Nash risk-sharing equilibrium as compared to the Arrow-Debreu one. --- 中文摘要: 绝大多数风险分担交易涉及的代理很少,每个代理都会对证券的结构和价格产生重大影响。本文提出了一个博弈,其中代理人的策略集由所有可能的共享证券和符合Arrow-Debreu共享规则的定价核组成。首先,研究表明,代理的最佳响应问题有独特的解决方案。风险分担纳什均衡具有有限维的特征,并且证明了它在任意数量的代理中是存在的,并且在两代理博弈中是唯一的。在均衡状态下,代理人对未来随机结果的信念与其实际概率评估不同,风险分担证券是内生有界的,这意味着(除其他外)效率的损失。此外,一项关于风险容忍度极高的代理人的分析表明,与Arrow-Debreu均衡相比,他们从纳什风险分担均衡中获益更多。 --- 分类信息: 一级分类:Quantitative Finance 数量金融学 二级分类:Risk Management 风险管理 分类描述:Measurement and management of financial risks in trading, banking, insurance, corporate and other applications 衡量和管理贸易、银行、保险、企业和其他应用中的金融风险 -- 一级分类:Mathematics 数学 二级分类:Probability 概率 分类描述:Theory and applications of probability and stochastic processes: e.g. central limit theorems, large deviations, stochastic differential equations, models from statistical mechanics, queuing theory 概率论与随机过程的理论与应用:例如中心极限定理,大偏差,随机微分方程,统计力学模型,排队论 -- --- PDF下载: --> |
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