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Distributionally robust joint power and admission control via SOCP deflation

机译:通过SOCP放气实现分布式鲁棒的联合功率和准入控制

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Joint power and admission control (JPAC) aims at supporting a maximum number of links at their specified signal to interference plus noise ratio (SINR) targets while using a minimum total transmission power. Almost all of the existing works on JPAC assume perfect channel state information (CSI). However, this assumption generally does not hold true. In this work, we consider the chance (probabilistic) SINR constrained JPAC problem, where each link's SINR outage probability is enforced to be less than or equal to a given tolerance. In this paper, we handle the computationally intractable chance SINR constraints by doing sample approximations. The sample approximation scheme not only simplifies the difficult chance SINR constraint into finitely many (depending on the sample size) simple linear constraints, but also relaxes the assumption of channel distribution information (CDI), thus being distributionally robust. Furthermore, we reformulate the sample approximation problem as a group sparse minimization problem and then relax it to a second-order cone program (SOCP). The solution of the SOCP relaxation problem can be used to check the simultaneous supportability of all links in the network and to guide an iterative link removal procedure (deflation). We illustrate the effectiveness of the proposed distributionally robust sample approximation-based SOCP deflation approach by using a nonrobust counterpart as the benchmark.
机译:联合功率和准入控制(JPAC)的目标是在指定的信噪比与噪声比(SINR)目标下支持最大数量的链路,同时使用最小的总传输功率。 JPAC上几乎所有现有的作品都假设有完善的通道状态信息(CSI)。但是,这种假设通常不成立。在这项工作中,我们考虑机会(概率性)SINR约束的JPAC问题,其中每个链路的SINR中断概率被强制小于或等于给定的容差。在本文中,我们通过进行样本逼近来处理计算上难以解决的机会SINR约束。样本近似方案不仅将困难机会SINR约束简化为有限多个(取决于样本大小)简单的线性约束,而且还放宽了信道分布信息(CDI)的假设,因此具有分布鲁棒性。此外,我们将样本逼近问题重新构造为组稀疏最小化问题,然后将其放宽为二阶锥规划(SOCP)。 SOCP松弛问题的解决方案可用于检查网络中所有链接的同时支持能力,并指导迭代的链接删除过程(放气)。我们通过使用非稳健对应物作为基准来说明所提出的基于分布稳健性样本近似值的SOCP放气方法的有效性。

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