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Age-Optimal Scheduling for Heterogeneous Traffic with Timely-Throughput Constraint

机译:具有实时通量约束的异构交通的年龄最优调度

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For many time-critical Internet of Things applications, the performance depends heavily on the freshness of information. A fundamental problem in this scenario is how to support heterogeneous information traffic whose freshness may be measured by different metrics. This paper studies a single-link wireless communication system where a sender supports two types of traffic—status update and delay-constrained traffic. The sender decides whether to serve the delay-constrained traffic or sample an underlying status process and update the receiver (central controller) on the status. The optimal scheduling policy is designed to minimize the long-term average age of information (AoI) of the status at the central controller while guaranteeing minimum timely-throughput of the delay-constrained traffic. This problem is first formulated as a Constrained Markov Decision Process (CMDP) and then converted into unconstrained MDP by Lagrangian relaxation. The structural property of the optimal policy for the CMDP is derived and an optimal policy is developed. Moreover, considering the computation overhead of MDP, we develop a rather simple scheduling policy based on the Lyapunov-drift method. The performance is analyzed theoretically and verified by simulations.
机译:对于许多时间紧迫的物联网应用程序,性能在很大程度上取决于信息的新鲜度。在这种情况下,一个基本问题是如何支持异构信息流量,其新鲜度可以通过不同的指标来衡量。本文研究了一种单链路无线通信系统,其中发送方支持两种类型的流量-状态更新和受延迟约束的流量。发送方决定是服务于受延迟限制的流量还是对基础状态进程进行采样,并根据状态更新接收方(中央控制器)。最佳调度策略旨在最大程度地减少中央控制器的状态信息的长期平均寿命(AoI),同时确保延迟受限的流量的最小及时吞吐量。首先将该问题公式化为约束马尔可夫决策过程(CMDP),然后通过拉格朗日松弛将其转换为无约束MDP。推导了CMDP最优策略的结构特性,并开发了最优策略。此外,考虑到MDP的计算开销,我们基于Lyapunov漂移方法开发了一种相当简单的调度策略。对性能进行了理论分析,并通过仿真进行了验证。

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