Polynomial time algorithm for solving k-coverage problem in wireless sensor networks

How to solve the k-coverage problem,which was divided into worst-case and best-case,inside the two-dimensional target area in wireless sensor networks was explored,and a polynomial time algorithm for solving this problem was put forward.In this algorithm,a series of definitions and theorems were pro...

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Main Authors: Qi WANG, Zheng’an XIAO, Huaixing WANG
Format: Article
Language:zho
Published: Beijing Xintong Media Co., Ltd 2017-12-01
Series:Dianxin kexue
Subjects:
Online Access:http://www.telecomsci.com/zh/article/doi/10.11959/j.issn.1000-0801.2017287/
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author Qi WANG
Zheng’an XIAO
Huaixing WANG
author_facet Qi WANG
Zheng’an XIAO
Huaixing WANG
author_sort Qi WANG
collection DOAJ
description How to solve the k-coverage problem,which was divided into worst-case and best-case,inside the two-dimensional target area in wireless sensor networks was explored,and a polynomial time algorithm for solving this problem was put forward.In this algorithm,a series of definitions and theorems were proposed based on the geometric graph of growing disks,and the k-coverage problem was transformed into one of finding a series of adjacent borders.The simulation results show that the algorithm could compute the optimal k-breach path and k-support path in polynomial time,so as to avoid or select the network coverage reasonably.
format Article
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institution DOAJ
issn 1000-0801
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publishDate 2017-12-01
publisher Beijing Xintong Media Co., Ltd
record_format Article
series Dianxin kexue
spelling doaj-art-90ff85f7ee76486fab672a10138f90f02025-08-20T02:42:28ZzhoBeijing Xintong Media Co., LtdDianxin kexue1000-08012017-12-0133919859598490Polynomial time algorithm for solving k-coverage problem in wireless sensor networksQi WANGZheng’an XIAOHuaixing WANGHow to solve the k-coverage problem,which was divided into worst-case and best-case,inside the two-dimensional target area in wireless sensor networks was explored,and a polynomial time algorithm for solving this problem was put forward.In this algorithm,a series of definitions and theorems were proposed based on the geometric graph of growing disks,and the k-coverage problem was transformed into one of finding a series of adjacent borders.The simulation results show that the algorithm could compute the optimal k-breach path and k-support path in polynomial time,so as to avoid or select the network coverage reasonably.http://www.telecomsci.com/zh/article/doi/10.11959/j.issn.1000-0801.2017287/wireless sensor networkk-coverage problemgrowing diskadjacent borderpolynomial time algo-rithm
spellingShingle Qi WANG
Zheng’an XIAO
Huaixing WANG
Polynomial time algorithm for solving k-coverage problem in wireless sensor networks
Dianxin kexue
wireless sensor network
k-coverage problem
growing disk
adjacent border
polynomial time algo-rithm
title Polynomial time algorithm for solving k-coverage problem in wireless sensor networks
title_full Polynomial time algorithm for solving k-coverage problem in wireless sensor networks
title_fullStr Polynomial time algorithm for solving k-coverage problem in wireless sensor networks
title_full_unstemmed Polynomial time algorithm for solving k-coverage problem in wireless sensor networks
title_short Polynomial time algorithm for solving k-coverage problem in wireless sensor networks
title_sort polynomial time algorithm for solving k coverage problem in wireless sensor networks
topic wireless sensor network
k-coverage problem
growing disk
adjacent border
polynomial time algo-rithm
url http://www.telecomsci.com/zh/article/doi/10.11959/j.issn.1000-0801.2017287/
work_keys_str_mv AT qiwang polynomialtimealgorithmforsolvingkcoverageprobleminwirelesssensornetworks
AT zhenganxiao polynomialtimealgorithmforsolvingkcoverageprobleminwirelesssensornetworks
AT huaixingwang polynomialtimealgorithmforsolvingkcoverageprobleminwirelesssensornetworks