Abstract :
We construct five new fractal traffic models based on the unified framework of fractal point processes (FPPs), and analyze their asymptotic statistical properties. Two of them are on-off types, suitable for characterizing an aggregate fractal traffic source. The other three provide a structure suitable for flow modeling, allowing one to gain a quantitative understanding of how application- or flow-level fractal dynamics (such as user activity, session/flow arrivals, duration, and volume distributions) affect packet-level fractal dynamics. Such a structure, together with analytic results obtained in this work, opens an entirely new horizon that enables us to explain the causes and origins of complex multiple-time-scale behavior of packet-level dynamics in a quantitative manner, i.e., multi-fractal patterns over small time scales and mono-fractal behavior over large time scales. Consequently, they provide network traffic engineering researchers and practitioners with practical and flexible tools for analyzing, devising and performing various traffic engineering studies. All of the FPPs are implemented in OPNET as IP-routable traffic generators
Keywords :
Internet; digital simulation; fractals; packet switching; statistical analysis; telecommunication network routing; telecommunication traffic; transport protocols; IP-routable traffic generators; Internet simulation; OPNET; aggregate fractal traffic source; application-level fractal dynamics; asymptotic statistical properties; flow modeling; flow-level fractal dynamics; fractal traffic models; large time scales; mono-fractal behavior; multi-fractal patterns; multiple-time-scale behavior; network traffic engineering; on-off fractal point processes; packet-level fractal dynamics; session/flow arrivals; small time scales; user activity; volume distributions; Aggregates; Fractals; Geometry; Internet; Laboratories; Pattern analysis; Performance analysis; Shape; Telecommunication traffic; Traffic control;