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Distributed Bargaining Mechanisms for MIMO Dynamic Spectrum Access Systems

机译:MIMO动态频谱接入系统的分布式讨价还价机制

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Dynamic spectrum access (DSA) and MIMO communications are among the most promising solutions to address the ever increasing wireless traffic demand. An integration that successfully embraces the two is far from trivial due to the dynamics of spectrum opportunities as well as the requirement to jointly optimize both spectrum allocation and spatial/antenna pattern in a distributed fashion. Regardless of spectrum dynamics and heterogeneity, existing literature on channel/power allocation in MIMO DSA systems is only applicable to centralized cases. Our objective here is to design distributed algorithms that jointly allocate opportunistic channels to various links and to simultaneously optimize the MIMO precoding matrices so as to achieve fairness or maximize network throughput. For self-interested DSA links, our distributed algorithm allows links to negotiate channel allocation based on Nash bargaining (NB) and configure the precoding matrices so that links' rate demands are guaranteed while the surplus resources (after meeting minimum rate demands) are fairly allocated. Next, we consider a network throughput maximization formulation (NET-MAX). Both the NB-based and NET-MAX problems are combinatorial with mixed variables. To tackle them, we first transform the original problems by incorporating the concept of timesharing. Using dual decomposition, we develop optimal distributed algorithms for timesharing case, which shed light on how to derive a distributed algorithm for the original problems. Our work fills a gap in the literature of channel allocation where a central controller is not available.
机译:动态频谱访问(DSA)和MIMO通信是满足不断增长的无线流量需求的最有希望的解决方案之一。由于频谱机会的动态变化以及对以分布方式共同优化频谱分配和空间/天线方向图的要求,成功地将两者融合在一起的集成绝非易事。无论频谱动力学和异构性如何,MIMO DSA系统中有关信道/功率分配的现有文献仅适用于集中式情况。我们的目标是设计一种分布式算法,该算法将机会信道联合分配给各个链路,并同时优化MIMO预编码矩阵,以实现公平性或最大化网络吞吐量。对于自私的DSA链接,我们的分布式算法允许链接基于Nash讨价还价(NB)协商信道分配并配置预编码矩阵,以确保链接的速率需求,同时公平分配剩余资源(满足最低速率需求) 。接下来,我们考虑网络吞吐量最大化公式(NET-MAX)。基于NB的问题和NET-MAX问题都与混合变量组合在一起。为了解决这些问题,我们首先通过引入分时共享的概念来转变原始问题。使用对偶分解,我们为分时情形开发了最佳的分布式算法,从而阐明了如何为原始问题推导分布式算法。我们的工作填补了渠道分配文献中的空白,在该文献中没有中央控制器。

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