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不确定TCP网络中的滑模主动队列管理算法
引用本文:闫明,井元伟,沈孝钧.不确定TCP网络中的滑模主动队列管理算法[J].东北大学学报(自然科学版),2008,29(2):157-160.
作者姓名:闫明  井元伟  沈孝钧
作者单位:1. 东北大学信息科学与工程学院,辽宁沈阳,110004
2. 密苏里大学堪萨斯城分校,计算与工程学院,美国堪萨斯城,64110-2499
摘    要:为解决传输控制协议(transmission control protocol,TCP)网络中的拥塞问题,提出了一种基于滑模控制理论的主动队列管理(active queue management,AQM)算法.该算法基于线性TCP网络拥塞控制模型,为补偿网络中不确定因素的影响,采用线性矩阵不等式(linear matrix inequality,LMI)设计了一个渐近稳定的滑模面,从而使滑模面的设计问题转化为LMI的求解问题.通过在拥塞控制系统中应用一个改进的到达条件明显地降低了系统的抖振,满足该到达条件的控制器能够使路由器中队列长度的振荡得到有效的抑制.不同情况下的仿真结果表明该算法具有良好...

关 键 词:TCP网络拥塞控制  主动队列管理  滑模控制  线性矩阵不等式  到达条件  
文章编号:1005-3026(2008)02-0157-04
收稿时间:2007-03-27
修稿时间:2007年3月27日

Sliding Mode AQM Algorithm for TCP Networks with Uncertainty
YAN Ming,JING Yuan-wei,SHEN Xiao-jun.Sliding Mode AQM Algorithm for TCP Networks with Uncertainty[J].Journal of Northeastern University(Natural Science),2008,29(2):157-160.
Authors:YAN Ming  JING Yuan-wei  SHEN Xiao-jun
Institution:(1) School of Information Science and Engineering, Northeastern University, Shenyang 110004, China; (2) School of Computing and Engineering, University of Missouri-Kansas City, Kansas City 64110-2499, United States
Abstract:An active queue management(AQM) algorithm based on sliding mode control(SMC) theory is proposed to solve the congestion problem in transmission control protocol(TCP) networks.The algorithm is put forward on the basis of linear TCP network congestion control model.An asymptotically stable sliding surface is designed by linear matrix inequality(LMI) to compensate for the effect of uncertainty in networks.In this way the design of the sliding surface is transformed into solving the LMI.Applying an improved reaching condition to the congestion control system,the chattering is obviously decreased.The controller satisfying the reaching condition can effectively constrain the oscillation of the queue length in router.The simulation results in different scenarios demonstrate the favarable stability and robustness of the algorithm.
Keywords:TCP networks congestion control  active queue management  sliding mode control  linear matrix inequality  reaching condition
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