Analysis the self-similarity of network traffic in fractional Fourier transform domain

被引:1
|
作者
机构
[1] Guo, Tong
[2] Lan, Ju-Long
[3] Huang, Wan-Wei
[4] Zhang, Zhen
来源
Guo, T. | 1600年 / Editorial Board of Journal on Communications卷 / 34期
关键词
Frequency estimation - Complex networks - Least squares approximations - Fourier series - Frequency domain analysis - Regression analysis - Computational complexity;
D O I
10.3969/j.issn.1000-436x.2013.06.005
中图分类号
学科分类号
摘要
Statistical characteristics of network traffic data in FrFT domain were analyzed, which indicates the self-similarity feature. Further, Hurst parameter estimation methods based on modified ensemble empirical mode decomposition-detrended fluctuation analysis (MEEMD-DFA) and adaptive estimator with weighted least square regression (WLSR) were presented, which aimed at displaying network traffic in time or frequency domain of FrFT domain separately. Experimental results demonstrate that the MEEMD-DFA method has more accurate estimate precision but higher computational complexity than existing common methods. The overall robustness of adaptive estimator is more satisfactory than that of the other methods in simulation, while it has lower computational complexity. Thus, it can be used as a real-time online Hurst parameter estimator for traffic data.
引用
收藏
相关论文
共 50 条
  • [1] Self-similarity Analysis and Application of Network Traffic
    Xu, Yan
    Li, Qianmu
    Meng, Shunmei
    MOBILE COMPUTING, APPLICATIONS, AND SERVICES, MOBICASE 2019, 2019, 290 : 112 - 125
  • [2] Self-similarity of network traffic
    Zhang, Zailong
    Zhao, Guiping
    Shen, Subin
    Zhang, Shunyi
    Nanjing Youdian Xueyuan Xuebao/Journal of Nanjing Institute of Posts and Telecommunications, 2000, 20 (02): : 45 - 50
  • [3] Self similarity analysis via fractional Fourier transform
    Ciflikli, Cebrail
    Gezer, Ali
    SIMULATION MODELLING PRACTICE AND THEORY, 2011, 19 (03) : 986 - 995
  • [4] Self-similarity Analysis and Application of Water Network Traffic
    Xu, Yan
    Shamrooz, Summera
    Li, Qianmu
    Hou, Jun
    2019 IEEE FIFTH INTERNATIONAL CONFERENCE ON BIG DATA COMPUTING SERVICE AND APPLICATIONS (IEEE BIGDATASERVICE 2019), 2019, : 257 - 261
  • [5] Self-similarity characteristic analysis of the network redundant traffic
    Dong, Zengwen
    Deng, Xiaohua
    Xing, Ling
    Journal of Computational Information Systems, 2015, 11 (09): : 3395 - 3400
  • [6] Self-similarity of Fourier domain MRI data
    Mayer, G. S.
    Vrscay, E. R.
    NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS, 2009, 71 (12) : E855 - E864
  • [7] Evolution of the periodicity and the self-similarity in DNA sequence: A Fourier transform analysis
    Nagai, N
    Kuwata, K
    Hayashi, T
    Kuwata, H
    Era, S
    JAPANESE JOURNAL OF PHYSIOLOGY, 2001, 51 (02): : 159 - 168
  • [8] Robust estimation of the self-similarity parameter in network traffic using wavelet transform
    Shen, Haipeng
    Zhu, Zhengyuan
    Lee, Thomas C. M.
    SIGNAL PROCESSING, 2007, 87 (09) : 2111 - 2124
  • [9] On the effect of traffic self-similarity on network performance
    Park, KH
    Kim, GT
    Crovella, M
    PERFORMANCE AND CONTROL OF NETWORK SYSTEMS, 1997, 3231 : 296 - 310
  • [10] Research on Self-Similarity Network Traffic Modeling
    Zhang, Yu
    Yin, Tengfei
    MECHANICAL AND AEROSPACE ENGINEERING, PTS 1-7, 2012, 110-116 : 2859 - +