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A and B with I r; s P 1; 2 entails long-range dependence for . r0 being expressed as in Proposition 5.5.1. Encode Barcode In .NET Using Barcode generation for .Related: Creating PDF417 C# , Print EAN-8 C# , Make Data Matrix Java

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Using Barcode printer for ASPNET Control to generate, create ANSI/AIM Code 39 service time also yields Weibull- like buffer asymptotics although the input process is now short-range dependent ence, the same asymptotic buffer behavior can be induced by two vastly different input streams, one long-range dependent and the other short-range dependent! To make matters worse, if the pmf G were Pareto instead of Weibull, the input process would now be long-range dependent, in fact asymptotically self-similar [28], but the buffer distribution would now exhibit Pareto-like asymptotics, in sharp contrast with the results of Norros [25] To reiterate the main conclusion of Parulekar and Makowski [28], the value of the Hurst parameter as the sole indicator of long-range dependence (via asymptotic selfsimilarity) is at best questionable as it does not characterize buffer asymptotics by itself.

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Furthermore, buffer sizing cannot be determined adequately by appealing solely to the short- versus long-range dependence characterization of the input model used, be it of the M =G=I type or otherwise Of course, this is not too surprising since long-range dependence (and its close cousin, second-order selfsimilarity) is determined by second-order properties of the input process, while asymptotics of the form (91) invoke much ner probabilistic properties, which are embedded here in the sequence fv*; t 1; 2; g The niteness of E s2 (which t characterizes the SRD nature of the M =G=I input process) is obviously a poor marker for predicting the behavior of this sequence To close, we note that the diverse queueing behavior demonstrated here is tied to the tail behavior of s, which determines the correlation structure of M=G=I inputs.

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CONCLUSION Encode Code 3 Of 9 In Visual Basic NET Using Barcode maker for In this chapter, we have presented an analysis of the transient loss performance impact of long-range dependence in etwork traf c We have examined transient loss behavior for multistate uid traf c in single states and for two-state uid traf c, under two fundamentally different assumptions, that is, Markov versus LRD, on the underlying traf c process Numerical results are given to illustrate the analysis To sum up, the main ndings of this study are as follows In the transient state, different traf c processes exhibit different loss behaviors The essential cause of the difference is the distributions of the times spent by the traf c processes in their states Such distributions characterize the stochastic properties of the basic time scales in the traf c processes.

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Heavy-tailed distributions appear to be a core factor of LRD traf c For LRD traf c modeled by Markov processes, if loss constraints are stringent, then Markov models are more likely to underestimate loss performance degradation of the underlying LRD traf c If loss performance is predicted based on Markov models in the steady state, then such underestimation can be even worse Based on the above ndings, we believe that in the transient state, long-range dependence can indeed have signi cant impact on traf c modeling and engineering Since traf c loss is sensitive to long-range dependence in the transient state, how to guarantee transient loss performance in the presence of long-range dependence then poses a signi cant challenge to traf c engineering The challenge lies mainly in two aspects First, beyond the region of steady state, marginal state distributions of traf c sources have only limited use.

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