统一多跳无线网络的近似容量子区域

P. Wan, Lixin Wang, Ai Huang, Minming Li, F. Yao
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引用次数: 5

摘要

多跳无线网络的容量区域涉及到许多容量优化问题。然而,容量域的隶属性一般是np完全的,因此容量域的直接应用是相当有限的。作为一种折衷,我们通常用多项式近似容量子区域代替容量区域。本文在802.11干扰模型和协议干扰模型下,构造了多跳网络的多项式μ-近似容量子区域,其中所有节点具有统一的归一化通信半径和统一的干扰半径ρ≥1。近似因子μ随ρ减小;一般来说,比文献中最著名的小。例如,在802.11干扰模型下,ρ≥2.2907时,μ=3;在协议干扰模型下,ρ≥4.2462时,μ=3。我们的构造利用了本文中发现的无线干扰的一种被称为独立的带状传递性的性质,并以一种空间分征服的方式利用了共比较图的独立多面体。我们还应用这些多项式μ-近似容量子区域来计算最大(并发)多流的μ-近似解。
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Approximate Capacity Subregions of Uniform Multihop Wireless Networks
The capacity region of multihop wireless network is involved in many capacity optimization problems. However, the membership of the capacity region is NP-complete in general, and hence the direct application of capacity region is quite limited. As a compromise, we often substitute the capacity region with a polynomial approximate capacity subregion. In this paper, we construct polynomial μ-approximate capacity subregions of multihop wireless network under either 802.11 interference model or protocol interference model in which all nodes have uniform communication radii normalized to one and uniform interference radii ρ≥1. The approximation factor μ decreases with ρ in general and is smaller than the best-known ones in the literature. For example, μ=3 when ρ≥2.2907 under the 802.11 interference model or when ρ≥4.2462 under the protocol interference model. Our construction exploits a nature of the wireless interference called strip-wise transitivity of independence discovered in this paper and utilize the independence polytopes of cocomparability graphs in a spatial-divide-conquer manner. We also apply these polynomial μ-approximate capacity subregions to compute μ-approximate solutions for maximum (concurrent) multiflows.
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