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Nash Equilibrium and Decentralized Negotiation in Auctioning Divisible Resources

机译:拍卖可分割资源中的纳什均衡和分散协商

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We consider the problem of software agents being used as proxies for the procurement of computational and network resources. Mechanisms such as single-good auctions and combinatorial auctions are not applicable for the management of these services, as assigning an entire resource to a single agent is often undesirable and appropriate bundle sizes are difficult to determine. We investigate a divisible auction that is proportionally fair. By introducing the notion of price and demand functions that characterize optimal response functions of the bidders, we are able to prove that this mechanism has a unique Nash equilibrium for an arbitrary number of agents with heterogeneous quasilinear utilities. We also describe decentralized negotiation strategies which, with appropriate relaxation, converge locally to the equilibrium point. Given an agent with a sequence of jobs, we show how our analysis holds for a wide variety of objectives.
机译:我们考虑将软件代理用作代理来购买计算和网络资源的问题。诸如单一商品拍卖和组合拍卖之类的机制不适用于这些服务的管理,因为通常不希望将整个资源分配给单个代理,并且难以确定适当的捆绑包大小。我们调查了按比例公平的可分割拍卖。通过引入价格和需求函数的概念来描述投标人的最佳响应函数,我们能够证明该机制对于具有异构准线性效用的任意数量的代理具有唯一的纳什均衡。我们还描述了分散的谈判策略,在适当的放松下,该策略会局部收敛到平衡点。给定具有一系列工作的业务代表,我们将说明我们的分析如何适用于各种各样的目标。

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