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Joint Queue-Aware and Channel-Aware Delay Optimal Scheduling of Arbitrarily Bursty Traffic Over Multi-State Time-Varying Channels

机译:多状态时变信道上任意突发流量的联合队列感知和信道感知时延最优调度

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This paper is motivated by the observation that the average queueing delay can be decreased by sacrificing power efficiency in wireless communications. In this sense, we naturally wonder what the minimum queueing delay is when the available power is limited and how to achieve the minimum queueing delay. To answer these two questions in the scenario where randomly arriving packets are transmitted over multi-state wireless fading channel, a probabilistic cross-layer scheduling policy is proposed in this paper, and characterized by a constrained Markov decision process. Using the steady-state probability of the underlying Markov chain, we are able to derive the mathematical expressions of the concerned metrics, namely, the average queueing delay and the average power consumption. To describe the delay-power tradeoff, we formulate a non-linear programming problem, which, however, is very challenging to solve. By analyzing its structure, this optimization problem can be converted into an equivalent linear programming problem via variable substitution, which allows us to derive the optimal delay-power tradeoff as well as the optimal scheduling policy. The optimal scheduling policy turns out to be dual-threshold-based, which means transmission decisions should be made based on the optimal thresholds imposed on the queue length and the channel state.
机译:本文的动机是观察到可以通过牺牲无线通信的功率效率来减少平均排队延迟。从这个意义上说,我们自然地想知道当可用功率受到限制时最小排队延迟是多少,以及如何实现最小排队延迟。为了在多状态无线衰落信道上传输随机到达的分组的情况下回答这两个问题,本文提出了一种概率性的跨层调度策略,其特征在于受约束的马尔可夫决策过程。利用基础马尔可夫链的稳态概率,我们能够得出有关度量的数学表达式,即平均排队延迟和平均功耗。为了描述延迟功率的权衡,我们提出了一个非线性规划问题,但是,要解决这个挑战非常困难。通过分析其结构,可以通过变量替换将该优化问题转换为等效的线性规划问题,这使我们能够得出最佳的延迟功率折衷以及最佳的调度策略。最佳调度策略证明是基于双阈值的,这意味着应基于对队列长度和信道状态施加的最佳阈值来做出传输决策。

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