期刊文献+

信道随机性对传感器网络连续渗流密度的影响

Impact of channel randomness to critical density of wireless sensor networks
下载PDF
导出
摘要 为同时保证无线传感器网络的覆盖与连通,探索连续渗流密度对网络覆盖与连通性的影响,设计了改进的吉尔伯特圆盘感知模型来研究传感器网络的连续渗流问题。该方法同时考虑了无线传感器网络节点的空间分布特征及信道传输特性,用等效半径与连续渗流填充因子的依赖关系,研究了信道随机性对网络连续渗流密度λc的影响。实验结果表明,信道随机性条件下,节点等效半径增大的衰落环境可增加网络的连通性,减小网络的连续渗流密度λc。 In order to guarantee sensing coverage and connectivity in wireless sensor networks, exploring the influence of criti- cal density to the network coverage and connectivity, this paper proposed a novel improved Gilbert sensing model (IGSM) to analyze the impact of randomness channel to the critical densityλ c. The IGSM combined the characteristics of spatial distribu- tion of sensors and the transmit channels, through the dependencies of equivalent sensing radius and continuum percolation fi- lling factor, IGSM represented the influences of channel randomness to the critical density of the sensor networks. Simulation results show that in random transmit channel, the critical density λ c decreases as the equivalent sensing radius increases, as well as the connectivity of the network increases.
出处 《计算机应用研究》 CSCD 北大核心 2016年第8期2451-2453,共3页 Application Research of Computers
基金 国家自然科学基金资助项目(41272374) 太原科技大学校青年科技研究基金资助项目(20133005)
关键词 无线传感器网络 连续渗流 渗流密度 渗流填充因子 信道随机性 wireless sensor networks continuum percolation critical density continuum percolation filling factor channelrandomness
  • 相关文献

参考文献20

  • 1Megerian S, Koushanfar E, Potkonjak M, et al. Worst and best-case coverage in sensor networks[ J]. IEEE Trans on Mobile Compu- ting ,2005, 4( 1 ) :84-92.
  • 2Bai Xiaole, Xuan Dong, Yun Ziqiu, et al. Optimal deployment pat- terns for full coverage and k-connectivity (k < 6) wireless sensor net- works[J]. IEEE/ACM Trans on Networking, 2010,18 ( 3 ) :934- 947.
  • 3Xing Guoliang, Wang Xiaorui, Zhang Yuanfang, et al. Integrated coverage and connectivity configuration for energy conservation in sen- sor networks[ J]. ACM Trans on Sensor Networks,2005,1 ( l ) : 36-72.
  • 4Shakkottai S, Srikant R, Shroff N B. Unreliable sensor grids: cove- rage, connectivity and diameter[J]. Ad hoc Networks,2005,3(6) : 702-716.
  • 5Gilbert E N. Random plane networks [ J ]. Journal of the Society for Industrial and Applied Mathematics,1961,9(4) :533-543.
  • 6Broadbent S R, Hammersley J M. Percolation processes[ J]. Mathe- matical of the Cambridge Philosophical Society. 1957,53 ( 3 ) : 629-641.
  • 7Bertin E, Billiot J M, Drouilhet R. Continuum percolation in the Ga- briel graph [ J ]. Advances in Applied Probability, 2002,34 ( 4 ) : 689- 701.
  • 8Kang Guixia, Liu Xiaoshuang, Zhang Ningbo, et al. Critical density for exposure-path prevention in three-dimensional wireless sensor net- works using percolation theory[ J ]. International Journal of Distribu- ted Sensor Networks ,2015 (2015) : Article ID 738974.
  • 9Booth L, Bruck J, Franceschetti M, et al. Covering algorithms, con- tinuum percolation and the geometry of wireless networks [ J ]. Annals of Applied Probability,2003,13(2) :722-741.
  • 10Liu Benyuan, Towsley D. A study of the coverage of large-scale sensor networks[ C]//Proc of IEEE International Conference on Mobile Ad hoc and Sensor Systems. [ S. 1. ] : IEEE Press, 2004:475-483.

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部