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Variable bit rate video traf c exhibits a slowly ecaying autocorrelation function [3, 7, 8, 21] The latter has been shown to signi cantly increase queue-length statistics at a multplexer, especially if the marginal distribution is heavy-tailed [2, 5, 8] Increasing buffer size also makes guaranteeing bounds on maximumdelay, delay-jitter, and cell-loss probabilities dif cult These observations motivate the need for per-VC framing with active celldiscard These, in conjunction with the priority cell-dispatcher and the equivalent bandwidth computation unit proposed in this chapter, can provide the following guarantees They can provide guaranteed bounds on maximum-delay, delay-jitter, and cellloss probabilities at each multiplexer, even if the bound requirements are different for different VCs They can meet these bounds for heterogeneous traf c types (different autocorrelation structures and marginals) The proposed architecture does not resort to strict reservations, as, for example, in time-division-multiplexed systems, to achieve these goals.

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It exploits statistical multiplexing across VCs to increase multiplexer utilization, while simultaneously guaranteeing the quality-of-service bounds In addition, it allows the delay-jitter bound to be set over a continuum for each VC Per-VC framing, in conjunction with the priority cell dispatcher and active celldiscard has the following properties: The framing structure guarantees a maximum end-to-end delay bound and a delay-jitter bound for any network topology [10] Compared to per-link framing, it reduces the end-to-end delay bound by Hi Mi, which is half the maximum queueing delay It reduces the buffer requirement at each multiplexing point by one-third as compared to per-link framing It supports hetereogeneous delay-jitter bounds It simpli es computing upper bounds on equivalent bandwidth necessary for guaranteeing heterogeneous cell-loss probabilities.

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Frames from different VCs need not be synchronized to meet desired qualityof-service objectives The cell dispatcher implements: A pseudo-earliest-due-date priority discipline for scheduling active cells with the help of the channel_image[] data-structure A priority cell-drop mechanism that determines which active cells to drop in case channel_image[] is full It does so based on (1) the ratio Sj Ej =^ j , E and (2) the minimum capacities Ci to be provided to each VC per frame The Ci are calculated by the equivalent bandwidth unit Cell-drop scheduling based on maximum Sj has been shown to be optimal in bandwidth utilization among stationary, space-conserving loss-scheduling mechanisms by Yang and Pan [24] In conjunction with the pseudo-earliest-due-date component, it attempts also to provide a minimum number of lost deadlines The minimal capacity component, Ci , has two functions: It provides a rewall for VCs from connections j, with low Sj .

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FTP CONTROL connections EAN / UCC - 14 Encoder In Visual Using Barcode printer for Java Control to generate, create barcode image in ava applications Given a random variable X with distribution function x P X x , its distribution function F x is called heavy tailed if its tail 1 F x P X > x decreases subexponentially for large values of x This means that if a random variable represents waiting time, then for a random variable with a heavy-tailed distribution the longer the already accumulated waiting time is the lower in the likelihood of the next arrival within the following time interval The models we consider are based on the exponential, the Weibull, the Pareto, or the lognormal probability distributions Past work has concentrated on the exponential, the lognormal, and the Pareto distribution, but not the Weibull distribution.

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Often, if the conditions of ``strict randomness'' of the exponential distribution are not satis ed, the Weibull distribution is a suitable alternative [23] The Weibull distribution is a generalization if the exponential distribution in the sense that a variable x has a Weibull distribution of y x=a c has an exponential distribution with probability density function p y e y As the value of c decreases the probability of longer as well as shorter values increases, and the burstiness of the traf c increases The de nitions and the maximum likelihood estimators for all the probability distributions can be found in Tables 153 and 154 For more details see Johnson and Kotz [23] Note that all but the exponential distributions are twoparameter distributions and can have heavy tails.

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