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Minimizing interference of a wireless ad-hoc network in a plane

机译:最小化平面中无线自组织网络的干扰

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We consider interference minimization in wireless ad-hoc networks. This is formulated as assigning a suitable transmission radius to each of the given points in the plane, so as to minimize the maximum number of transmission ranges overlapping any point. Using ideas from computational geometry and ∈-net theory, we attain an O(Δ{sup}(1/2)) bound for the maximum interference where A is the interference of a uniform-radius ad-hoc network. This generalizes a result given in [P. von Rickenbach, S. Schmid, R. Wattenhofer, A. Zollinger, A robust interference model for wireless ad-hoc networks, in: Proc. 5th International Workshop on Algorithms for Wireless, Mobile, Ad Hoc and Sensor Networks (WMAN), Denver, Colorado, USA, April 2005] for the special case of highway model (i.e., one-dimensional problem) to the two-dimensional case. We show how a distributed algorithm can achieve a slightly weaker bound. We also give a method based on quad-tree decomposition and bucketing that has another provable interference bound in terms of the ratio of the minimum distance to the radius of a uniform-radius ad-hoc network.
机译:我们考虑将无线自组织网络中的干扰降到最低。这被公式化为向平面中的每个给定点分配合适的传输半径,以使与任何点重叠的最大传输范围数最小。利用计算几何学和ε-net理论的思想,我们获得了最大干扰的O(Δ{sup}(1/2))边界,其中A是均匀半径自组织网络的干扰。这概括了[P. von Rickenbach,S。Schmid,R。Wattenhofer,A。Zollinger,无线自组网的鲁棒干扰模型,Proc。第五届无线,移动,自组织和传感器网络算法国际研讨会(WMAN),美国科罗拉多州丹佛,2005年4月],针对公路案例的特殊情况(即一维问题)至二维情况。我们展示了分布式算法如何实现稍微弱的边界。我们还给出了一种基于四叉树分解和存储的方法,该方法在最小距离与统一半径自组织网络的半径之比方面具有另一个可证明的干扰范围。

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