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Adaptive CSMA under the SINR Model: Efficient Approximation Algorithms for Throughput and Utility Maximization

机译:sINR模型下的自适应Csma:高效近似算法   用于吞吐量和效用最大化

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摘要

We consider a Carrier Sense Multiple Access (CSMA) based scheduling algorithmfor a single-hop wireless network under a realisticSignal-to-interference-plus-noise ratio (SINR) model for the interference. Wepropose two local optimization based approximation algorithms to efficientlyestimate certain attempt rate parameters of CSMA called fugacities. It is knownthat adaptive CSMA can achieve throughput optimality by sampling feasibleschedules from a Gibbs distribution, with appropriate fugacities.Unfortunately, obtaining these optimal fugacities is an NP-hard problem.Further, the existing adaptive CSMA algorithms use a stochastic gradientdescent based method, which usually entails an impractically slow (exponentialin the size of the network) convergence to the optimal fugacities. To addressthis issue, we first propose an algorithm to estimate the fugacities, that cansupport a given set of desired service rates. The convergence rate and thecomplexity of this algorithm are independent of the network size, and dependonly on the neighborhood size of a link. Further, we show that the proposedalgorithm corresponds exactly to performing the well-known Bethe approximationto the underlying Gibbs distribution. Then, we propose another local algorithmto estimate the optimal fugacities under a utility maximization framework, andcharacterize its accuracy. Numerical results indicate that the proposed methodshave a good degree of accuracy, and achieve extremely fast convergence tonear-optimal fugacities, and often outperform the convergence rate of thestochastic gradient descent by a few orders of magnitude.
机译:我们考虑在实际信号干扰干扰加噪声比(SINR)模型下,针对单跳无线网络的基于载波侦听多址(CSMA)的调度算法。我们提出了两种基于局部优化的近似算法,以有效地估计CSMA的某些尝试率参数,称为逸度。众所周知,自适应CSMA可以通过从Gibbs分布中采样适当的松散度的可行时间表来实现吞吐量的优化,但不幸的是,获得这些最佳松散度是一个NP-hard问题。会导致不切实际的缓慢(网络规模呈指数增长)收敛到最佳状态。为了解决这个问题,我们首先提出一种算法来估计脆弱性,它可以支持给定的一组期望的服务费率。该算法的收敛速度和复杂度与网络大小无关,并且仅取决于链路的邻域大小。此外,我们表明,所提出的算法完全对应于对基础Gibbs分布执行众所周知的Bethe逼近。然后,我们提出了另一种局部算法来估计效用最大化框架下的最优脆弱性,并刻画其准确性。数值结果表明,该方法具有较高的准确度,并且收敛速度极快,且往往优于随机梯度下降的收敛速度。

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