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k-fault resistance in wireless ad-hoc networks

机译:无线ad-hoc网络中的k断层电阻

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Given a wireless network, we want to assign each node a transmission power, which will enable transmission between any two nodes (via other nodes). Moreover, due to possible faults, we want to have at least k vertex-disjoint paths from any node to any other, where k is some fixed integer, depending on the reliability of the nodes. The goal is to achieve this directed k-connectivity with a minimal overall power assignment. The problem is NP-Hard for any k ≥ 1 already for planar networks. Here we first present an optimal power assignment for uniformly spaced nodes on a line for any k ≥ 1. Based on it, we design an approximation algorithm for linear radio networks with factor min(2,(Δ/δ)α), where Δ and δ are the maximal and minimal distances between adjacent nodes respectively and parameter α ≥ 1 being the distance-power gradient. We then extend it to the weighted version. Finally, we develop an approximation algorithm with factor O(k2), for planar case, which is, to the best of our knowledge, the first non-trivial result for this problem.
机译:给定无线网络,我们希望为每个节点分配传输功率,这将能够在任何两个节点之间传输(通过其他节点)。此外,由于可能的故障,我们希望从任何其他节点具有至少 k 顶点脱视路径,其中 k 是一些固定的整数,具体取决于可靠性节点。目标是实现这一指向 k 与最小总功率分配的连接。问题是 NP-HARD 已经用于平面网络的任何k≥1。在这里,我们首先在任何k≥1的线上呈现均匀间隔节点的最佳功率分配。基于它,我们设计了具有因子 min(2,(Δ/Δ)α的线性无线网络的近似算法,其中Δ并且Δ分别是相邻节点之间的最大和最小距离,并且参数α≥1是距离功率梯度。然后我们将其扩展到加权版本。最后,我们开发了一个因子 o(k 2 的近似算法,用于平面案例,这是我们的知识,这是第一个非琐碎的结果这个问题。

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