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Distributed Opportunistic Scheduling for Ad Hoc Networks With Random Access: An Optimal Stopping Approach

机译:具有随机访问的Ad Hoc网络的分布式机会调度:一种最佳停止方法

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In this paper, we study distributed opportunistic scheduling (DOS) in an ad hoc network, where many links contend for the same channel using random access. In such a network, DOS involves a process of joint channel probing and distributed scheduling. Due to channel fading, the link condition corresponding to a successful channel probing could be either good or poor. In the latter case, further channel probing, although at the cost of additional delay, may lead to better channel conditions and hence yield higher throughput. The desired tradeoff boils down to judiciously choosing the optimal stopping rule for channel probing and distributed scheduling. In this paper, we pursue a rigorous characterization of the optimal strategies from two perspectives, namely, a network-centric perspective and a user-centric perspective. We first consider DOS from a network-centric point of view, where links cooperate to maximize the overall network throughput. Using optimal stopping theory, we show that the optimal scheme for DOS turns out to be a pure threshold policy, where the rate threshold can be obtained by solving a fixed-point equation. We further devise iterative algorithms for computing the threshold. We also generalize the studies to take into account fairness requirements. Next, we explore DOS from a user-centric perspective, where each link seeks to maximize its own throughput. We treat the problem of threshold selection across different links as a noncooperative game. We explore the existence and uniqueness of the Nash equilibrium, and show that the Nash equilibrium can be approached by the best response strategy. Since the best response strategy requires message passing from neighboring nodes, we then develop an online stochastic iterative algorithm based on local observations only, and establish its convergence to the Nash equilibrium. Because there is an efficiency loss at the Nash equilibrium, we then study pricing-b-n-nased mechanisms to mitigate the loss. Our results reveal that rich physical layer/MAC layer (PHY/MAC) diversities are available for exploitation in ad hoc networks. We believe that these initial steps open a new avenue for channel-aware distributed scheduling.
机译:在本文中,我们研究了一个ad hoc网络中的分布式机会调度(DOS),其中许多链接使用随机访问争夺同一通道。在这样的网络中,DOS涉及联合通道探测和分布式调度的过程。由于信道衰落,对应于成功的信道探测的链路条件可能是好是坏。在后一种情况下,尽管以额外的延迟为代价,进一步的信道探测可能会导致更好的信道状况,从而产生更高的吞吐量。所需的权衡归结为明智地选择用于信道探测和分布式调度的最佳停止规则。在本文中,我们从两个角度(即以网络为中心的角度和以用户为中心的角度)对最优策略进行严格的描述。我们首先从以网络为中心的角度考虑DOS,其中链接相互配合以最大化整体网络吞吐量。使用最优停止理论,我们证明了DOS的最优方案原来是一个纯阈值策略,其中速率阈值可以通过求解一个定点方程来获得。我们进一步设计了用于计算阈值的迭代算法。我们还对研究进行了概括,以考虑到公平性要求。接下来,我们从以用户为中心的角度探索DOS,其中每个链接都试图最大化其自身的吞吐量。我们将跨不同链接的阈值选择问题视为非合作博弈。我们探索了纳什均衡的存在和唯一性,并表明最佳反应策略可以接近纳什均衡。由于最佳响应策略需要从相邻节点传递消息,因此我们仅基于局部观测值开发了一种在线随机迭代算法,并建立了其到纳什均衡的收敛性。由于在Nash均衡时存在效率损失,因此我们研究了定价b-n-nased机制来减轻损失。我们的结果表明,丰富的物理层/ MAC层(PHY / MAC)多样性可用于ad hoc网络中。我们认为,这些初始步骤为通道感知的分布式调度开辟了一条新途径。

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