双向放大转发继电系统的跨层功率分配方案

Q. Yuan, Yanjun Hu, Hui Zhi, Mengmeng He
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引用次数: 1

摘要

在中继辅助双向通信中,双向中继可以显著提高频谱利用率。然而,现有的工作大多集中在物理层,以开发其资源的优化。对数据链路层双向中继的优点和灵活结构的研究很少。为此,本文对放大转发(AF)双向继电系统的跨层优化问题进行了研究,提出了一种最优功率分配方案。我们的目标是找到最优的功率分配因子,以最大化物理层两个源的加权和有效容量,同时保证数据链路层每个源的统计延迟服务质量(QoS)要求。这种统计延迟QoS需求的特征是QoS指数θ,这是我们基于跨层设计的方案中物理层和数据链路层之间交换的唯一请求信息。通过整合有效容量的概念,将跨层优化问题等效为一个加权和有效容量最大化问题。将该问题转化为一个凸优化问题,并给出了求解该问题的算法。仿真结果表明,所提出的最优功率分配方案能获得比等功率分配方案和直传方案更好的加权和有效容量,且直连中继传输能获得最大的加权和有效容量。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Cross-layer power allocation scheme for two-way amplify-and-forward relaying system
Two-way relaying can considerably improve spectral efficiency in relay-assisted bidirectional communication. However, most existing works focus on physical layer to exploit its resource optimizes. The benefits and flexible structures of two-way relaying on datalink layer are much less investigated. So in this paper, the cross-layer optimization for amplify-and-forward (AF) two-way relaying system is studied and an optimal power allocation scheme is proposed. Our goal is to find the optimal power allocation factors to maximize the weighted sum effective capacity of two sources in the physical layer while guaranteeing the statistical delay quality-of-service (QoS) requirement for each source in the datalink layer. This statistical delay QoS requirement is characterized by the QoS exponent θ, which is the only requested information exchanged between the physical layer and the datalink layer in our cross-layer design based scheme. By integrating the concept of effective capacity, the cross-layer optimization problem is equivalent to a weighted sum effective capacity maximization problem. This problem is formulated into a convex optimization problem, and an algorithm is presented to solve this problem. Simulation results show that proposed optimal power allocation scheme can achieve better weighted sum effective capacity than equal power allocation scheme and direct transmission scheme, and the relay transmission combined with direct links can get the max weighted sum effective capacity.
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