Statistical Multiplexing of Homogeneous Fractional Brownian Streams

被引:0
|
作者
Yi Yan
机构
[1] Sprint,
[2] Network Design,undefined
来源
Queueing Systems | 2004年 / 47卷
关键词
long-range dependent; fractional Brownian motion; statistical multiplexing; buffer allocation; queue length;
D O I
暂无
中图分类号
学科分类号
摘要
In this paper, the statistical multiplexing of independent fractional Brownian traffic streams with the same Hurst value 0.5<H<1 is studied. The buffer overflow probabilities based on steady-state and transient queue length tail distributions are used respectively as the common performance criterion. Under general conditions, the minimal buffer allocation to the merged traffic is identified in either case so that strictly positive bandwidth savings are realized. Impact of the common H value on multiplexing gains is investigated. The analytical results are applicable in data network engineering problems, where ATM is deployed as the transport network carrying long-range dependent data traffic.
引用
收藏
页码:379 / 388
页数:9
相关论文
共 50 条
  • [1] Statistical multiplexing of homogeneous fractional Brownian streams
    Yan, Y
    [J]. QUEUEING SYSTEMS, 2004, 47 (04) : 379 - 388
  • [2] The study on statistical multiplexing of homogeneous VBR-MPEG video streams
    Poon, WC
    Lo, KT
    [J]. COMPUTER COMMUNICATIONS, 1999, 22 (15-16) : 1457 - 1467
  • [3] Statistical inference with fractional Brownian motion
    Kukush A.
    Mishura Y.
    Valkeila E.
    [J]. Statistical Inference for Stochastic Processes, 2005, 8 (1) : 71 - 93
  • [4] STATISTICAL MULTIPLEXING OF MULTIPLE TIME-SCALE MARKOV STREAMS
    TSE, DNC
    GALLAGER, RG
    TSITSIKLIS, JN
    [J]. IEEE JOURNAL ON SELECTED AREAS IN COMMUNICATIONS, 1995, 13 (06) : 1028 - 1038
  • [5] Statistical study of the wavelet analysis of fractional Brownian motion
    Bardet, JM
    [J]. IEEE TRANSACTIONS ON INFORMATION THEORY, 2002, 48 (04) : 991 - 999
  • [6] Statistical characteristics of queue with fractional Brownian motion input
    Chen, J.
    Bhatia, H. S.
    Addie, R. G.
    Zukerman, M.
    [J]. ELECTRONICS LETTERS, 2015, 51 (09) : 699 - 700
  • [7] Statistical analysis of superstatistical fractional Brownian motion and applications
    Mackala, Arleta
    Magdziarz, Marcin
    [J]. PHYSICAL REVIEW E, 2019, 99 (01)
  • [8] THE POOR GAIN FROM STATISTICAL MULTIPLEXING IN THE HOMOGENEOUS AND THE HETEROGENEOUS CASE
    SMIT, TA
    [J]. INTEGRATED BROADBAND COMMUNICATION NETWORKS AND SERVICES, 1994, 18 : 213 - 223
  • [9] Integrating Fractional Brownian Motion Arrivals into the Statistical Network Calculus
    Nikolaus, Paul
    Henningsen, Sebastian
    Beck, Michael
    Schmitt, Jens
    [J]. PROCEEDINGS OF THE 2018 INTERNATIONAL WORKSHOP ON NETWORK CALCULUS AND APPLICATIONS (NETCAL2018), VOL 2, 2018, : 37 - 42
  • [10] Is it Brownian or fractional Brownian motion?
    Li, Meiyu
    Gencay, Ramazan
    Xue, Yi
    [J]. ECONOMICS LETTERS, 2016, 145 : 52 - 55