路由对多跳无线网络容量的影响

William Jones, R. Eddie Wilson
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引用次数: 0

摘要

我们考虑了多跳无线网状网络,并研究了是否可以通过在多个路由上分配每个起点-目的地(OD)对的数据流来提高容量。网络的几何形状和技术的应用,如波束成形或全双工,由一个矩阵来描述,该矩阵描述了哪些传输对(或“链路”)是兼容的,因为它们可以同时发生,而不会发生碰撞或其他冲突。在二元干涉框架下,利用冲突矩阵推导出相容链路的最大集合,然后利用冲突矩阵推导出约束链路数据流的线性不等式系统。这些步骤在计算上是昂贵的,但是我们展示了系统在用路线上的流重新表示时通常是如何崩溃的。该理论是用一个简单的'Braess'网络的例子来说明的,只有一个OD对。然后,我们考虑具有两个OD对的网络,它们的数据流有一些共同的节点,因此彼此竞争。我们展示了如何设计利用多个中继节点和路由来增加容量的网络。然后我们在随机网络的集合上研究同样的问题。我们发现,在许多情况下,如果OD对将其流量分配到多条路由上,则可以提高容量。我们提出并求解了一组线性规划,这些规划模拟了(i)合作行为;(ii)一个OD对在另一个OD对给出固定路线分配时的优化;(iii)当两个OD对与背景(单跳)流量竞争时,这些游戏的变体。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Effects of Routing on the Capacity of Multi-Hop Wireless Networks
We consider multi-hop wireless mesh networks and examine whether capacity may be improved by distributing the data flows for each origin-destination (OD) pair across multiple routes. The network geometry and the application of technologies, such as beamforming or full-duplex, are described by a matrix that describes which pairs of transmissions (or 'links') are compatible in that they can occur simultaneously without collisions or other conflicts. Under a binary interference framework, the conflict matrix is used to derive the maximal sets of compatible links, and secondly, these are used to derive a system of linear inequalities that bounds links' data flows. These steps are computationally expensive, but we show how the system usually collapses when re-expressed in terms of flows on routes. The theory is illustrated in terms of a simple 'Braess' network example with a single OD pair. We then consider networks with two OD pairs whose data flows have some nodes in common and thus contend with each other. We show how to design networks that exploit multiple relay nodes and routes so as to increase capacity. We then examine the same problem on ensembles of random networks. We find that in many cases, capacity can be improved if the OD pairs distribute their traffic over several routes. We pose and solve a set of linear programs that model (i) cooperative behavior; (ii) the optimization of one OD pair when presented with a fixed route assignment by the other; and (iii) variants of these games when both OD pairs are in contention with background (single-hop) traffic.
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