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Stochastic Submodular Maximization for Scalable Network Adaptation in Dense Cloud-RAN

机译:稠密云-RAN中可扩展网络适应性的随机亚模最大化

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We propose a stochastic submodular maximization approach to enable scalable network adaptation in dense cloud radio access networks (Cloud-RAN) without any prior knowledge of the underlying channel distribution. This is achieved by exploiting the submodular and monotone characteristics of the objective function, followed by equivalently lifting the discrete problem into the continuous domain via multilinear extension. Although maximizing the continuous submodular function is still nonconvex, the stochastic projected gradient method is able to provide strong approximation guarantees to the global maxima. As the channel distribution is unknown, we propose to access the unbiased estimate of gradient only based on the historically collected channel samples, thereby significantly reducing the channel signaling overhead. We further provide a fast way to compute the unbiased estimate of gradient by exploiting the algebraic structure in the continuous submodular function. Therefore, the proposed stochastic submodular maximization based network adaptation framework enjoys the benefits of low computational complexity and low channel signaling overhead. Simulation results demonstrate the algorithmic advantages and desirable performances of the proposed methods for network adaptation in dense Cloud-RAN.
机译:我们提出了一种随机子模最大化方法,以使密集云无线电接入网(Cloud-RAN)中的可伸缩网络适应性提高,而无需任何有关基础信道分布的先验知识。这是通过利用目标函数的子模和单调特性,然后通过多线性扩展将离散问题等效地提升到连续域中来实现的。尽管最大化连续子模函数仍然是非凸的,但是随机投影梯度法能够为全局最大值提供强大的逼近保证。由于信道分布未知,因此我们建议仅基于历史收集的信道样本来访问梯度的无偏估计,从而显着减少信道信令开销。我们进一步提供了一种通过利用连续亚模函数中的代数结构来计算梯度的无偏估计的快速方法。因此,所提出的基于随机亚模最大化的网络自适应框架具有计算复杂度低和信道信令开销低的优点。仿真结果证明了所提出的方法在密集的Cloud-RAN网络自适应算法的算法优势和理想的性能。

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