(Enter summary)
Abstract: We present the tail asymptotics in a queue serviced at constant
rate and whose input process has long-range dependence,
for example, fractional Brownian Motion (fBM) with
Hurst parameter H ? 1=2. Some heterogeneous superpositions
of such sources are also treated. We examine
the experimental basis for self-similar modelling. If fluctuations
in traffic levels can be accounted for by variations in
time-dependent external parameters, rather than statistically
through parsimonious modelling by fBM,... (Update)
Context of citations to this paper: More
.... logarithm of the overflow probability does not decrease linearly with the buffer size, rather it decreases at a sub linear rate [DO96, DLO95] On the other hand, the many sources asymptotic [CW96, BD95] a similar result is proved in [SG95] for the case of on off fluid...
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BibTeX entry: (Update)
N. G. Duffield, et al., "Predicting Quality of Service for Traffic with Long--Range Fluctuations, " in Proceedings of IEEE International Conference on Communications, Seattle, Washington, USA, June 18--22, 1995. Gunnar Karlsson Video over ATM Networks 15 http://citeseer.ist.psu.edu/duffield95predicting.html More
@misc{ duffield95predicting,
author = "N. Duffield",
title = "Predicting Quality of Service for Traffic with Long--Range Fluctuations",
text = "N. G. Duffield, et al., Predicting Quality of Service for Traffic with
Long--Range Fluctuations, in Proceedings of IEEE International Conference
on Communications, Seattle, Washington, USA, June 18--22, 1995. Gunnar Karlsson
Video over ATM Networks 15",
year = "1995",
url = "citeseer.ist.psu.edu/duffield95predicting.html" }
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