(Enter summary)
Abstract: The trend of current developments in telecommunication networks is towards
systems which will allow a number of widely disparate traffic streams
to share common resources through statistical sharing. How efficiently this
can be managed depends critically upon the statistical characteristics of
the traffic. Our aim in this paper is to investigate the application of a
simple and robust graphical descriptor of a given traffic stream, designed
to emphasize those aspects of the data that are... (Update)
Context of citations to this paper: More
.... addition, the effective bandwidth formula based on this asymptotic appears to be a promising approach for quantifying resource usage [Kel96, Gib96]. Specifically, the effective bandwidth of a source of type j is defined as ff j (s; t) st log E[e ] 1) where X j [0; t] is the...
...traffic flow such as to intervene in case of violation of the given upper bound. We firstly consider the direct effective bandwidth estimator [4] that simply replaces the probabilistic expectation value in (1) with according time average, # direc (#,t) 1 T t d# #. 3) The...
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6: Notes on effective bandwidths
- Kelly - 1996
6: Buffer overflow asymptotics for a switch handling many traffic sources (context) - Courcoubetis, Weber - 1996
4: Large deviations approximation for fluid queues fed by a large number of on-off .. (context) - Simonian, Guilbert - 1995
BibTeX entry: (Update)
R. J. Gibbens. Traffic characterisation and effective bandwidths for broadband network traces. In F. P. Kelly, S. Zachary, and I. B. Ziedins, editors, Stochastic Networks: Theory and Applications, Royal Statistical Society Lecture Note Series 4, pages 169--179. Oxford University Press, 1996. http://citeseer.ist.psu.edu/gibbens96traffic.html More
@misc{ gibbens96traffic,
author = "R. Gibbens",
title = "Traffic characterisation and effective bandwidths for broadband network
traces",
text = "R. J. Gibbens. Traffic characterisation and effective bandwidths for broadband
network traces. In F. P. Kelly, S. Zachary, and I. B. Ziedins, editors,
Stochastic Networks: Theory and Applications, Royal Statistical Society
Lecture Note Series 4, pages 169--179. Oxford University Press, 1996.",
year = "1996",
url = "citeseer.ist.psu.edu/gibbens96traffic.html" }
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