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The Optimality of Two Prices: Maximizing Revenue in a Stochastic Communication System

机译:两个价格的最优性:在随机通信系统中最大化收益

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This paper considers the problem of pricing and transmission scheduling for an access point (AP) in a wireless network, where the AP provides service to a set of mobile users. The goal of the AP is to maximize its own time-average profit. We first obtain the optimum time-average profit of the AP and prove the “Optimality of Two Prices” theorem. We then develop an online scheme that jointly solves the pricing and transmission scheduling problem in a dynamic environment. The scheme uses an admission price and a business decision as tools to regulate the incoming traffic and to maximize revenue. We show the scheme can achieve any average profit that is arbitrarily close to the optimum, with a tradeoff in average delay. This holds for general Markovian dynamics for channel and user state variation, and does not require a priori knowledge of the Markov model. The model and methodology developed in this paper are general and apply to other stochastic settings where a single party tries to maximize its time-average profit.
机译:本文考虑了无线网络中接入点(AP)的定价和传输调度问题,在该网络中,AP为一组移动用户提供服务。 AP的目标是最大化自己的时间平均利润。我们首先获得AP的最优时间平均利润,并证明“两个价格的最优性”定理。然后,我们开发一个在线方案,共同解决动态环境中的定价和传输调度问题。该计划使用准入价格和商业决策作为工具来调节传入流量并最大化收入。我们证明了该方案可以实现任意接近最佳值的平均利润,并且可以权衡平均延迟。这对于用于信道和用户状态变化的一般马尔可夫动力学成立,并且不需要先验知识就马尔可夫模型。本文开发的模型和方法是通用的,适用于单方试图最大化其时间平均利润的其他随机环境。

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