Abstract

We consider a special case of the M/G/ $\infty$ traffic process, named as Poisson Lomax Burst Process (PLBP) , where the burst lengths follow the Lomax distribution. We illustrate its advantage in modelling Internet traffic flow sizes, particularly, its ability to capture a large number of small flows. We provide two approximations based on analytical and fast simulation methods for the overflow probability of a single server queue fed by PLBP, and illustrate their accuracy by discrete-event simulations.

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