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Changing of the guards: Strip cover with duty cycling

机译:更换防护罩:带防护罩的带状防护罩

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The notion of duty cycling is common in problems which seek to maximize the lifetime of a wireless sensor network. In the duty cycling model, sensors are grouped into shifts that take turns covering the region in question, and each sensor can belong to at most one shift. We consider the imposition of the duty cycling model upon the STRIP COVER problem, where we are given n sensors on a one-dimensional region, and each shift can contain at most k <= n sensors. We call the problem of finding the optimal set of shifts so as to maximize the length of time that the entire region can be covered by a wireless sensor network, k-DUTY CYCLE STRIP COVER (k-DUTYSC). In this paper, we present a polynomial-time algorithm for 2-DUTYSC. Furthermore, we show that this algorithm is a 35/24-approximation algorithm for k-DUTYSC. We also give two lower bounds on the performance of our algorithm: 15/11, for k >= 4, and 1, for k = 3, and provide experimental evidence suggesting that these lower bounds are tight. Finally, we propose a fault tolerance model and find thresholds on the sensor failure rate over which our algorithm has the highest expected performance. (C) 2014 Elsevier B.V. All rights reserved.
机译:占空比循环的概念在试图最大化无线传感器网络寿命的问题中很常见。在占空比模型中,传感器分为多个班次,这些班次轮流覆盖所讨论的区域,每个传感器最多可以属于一个班次。我们考虑在STRIP COVER问题上强加占空比模型,在该问题上我们在一个一维区域上获得了n个传感器,每个移位最多可以包含k个<= n个传感器。我们称这个问题为:找到最佳的偏移集合,以最大程度地延长无线传感器网络k-DUTY CYCLE STRIP COVER(k-DUTYSC)覆盖整个区域的时间。在本文中,我们提出了2-DUTYSC的多项式时间算法。此外,我们证明该算法是k-DUTYSC的35/24近似算法。我们还给出了算法性能的两个下界:对于k> = 4,为15/11;对于k = 3,为1,并提供了实验证据,表明这些下界是紧密的。最后,我们提出了一个容错模型,并找到了传感器故障率的阈值,在该阈值上我们的算法具有最高的预期性能。 (C)2014 Elsevier B.V.保留所有权利。

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