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A game theoretic analysis of agent-mediated resource allocation.

机译:代理中介资源分配的博弈论分析。

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Developments in information technology have necessitated dynamic distributed real-time allocation of computational and network resources. We consider the use of market mechanisms to regulate a set of autonomous agents that are responsible for obtaining services. By applying game-theoretic analysis to a proportionally fair divisible auction, we show the existence of a unique Nash equilibrium in both single and multiple resource settings. Locally stable decentralized negotiation algorithms are developed for both cases. We also investigate the effects of coalition formation and show that the standard assumptions from classical cooperative game theory for determining the value of a team do not apply. Finally, we examine a larger space of mechanisms and optimize with respect to revenue generation and social welfare. This leads to the design of transparent and maximally efficient resource allocation schemes which have the minimum costs for signaling and computation.
机译:信息技术的发展已要求对计算和网络资源进行动态分布式实时分配。我们考虑使用市场机制来规范一组负责获取服务的自治代理。通过将博弈论分析应用于按比例公平的整除式拍卖中,我们证明了单个和多个资源设置中都存在唯一的纳什均衡。针对这两种情况,开发了本地稳定的分散协商算法。我们还研究了联盟形成的影响,并表明来自经典合作博弈理论的确定团队价值的标准假设不适用。最后,我们考察了更大的机制空间,并就创收和社会福利进行了优化。这导致设计透明且最大效率的资源分配方案,该方案具有最小的信令和计算成本。

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