Proceedings. IEEE INFOCOM '98, the Conference on Computer Communications. Seventeenth Annual Joint Conference of the IEEE Compu
DOI: 10.1109/infcom.1998.659657
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An accurate and treatable Markov model of MPEG-video traffic

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Cited by 57 publications
(37 citation statements)
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“…These traces are well known and were used in several valuable studies [2,14,15]. Traces represent a sequence of the frame sizes where the size of each frame is presented in bits.…”
Section: Mpeg Coding and Compressionmentioning
confidence: 99%
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“…These traces are well known and were used in several valuable studies [2,14,15]. Traces represent a sequence of the frame sizes where the size of each frame is presented in bits.…”
Section: Mpeg Coding and Compressionmentioning
confidence: 99%
“…During the last several years the main attention has again been paid to videotraffic modeling using discrete-and continuous-time Markov chains [6,14]. In contrast to the abovementioned Markov models, they involve an inverse-eigenvalue problem in order to derive the transition probability matrices.…”
Section: Introductionmentioning
confidence: 99%
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“…the survey by Izquierdo and Reeves [6] on statistical traffic models for MPEG-1 encoded video. Proposed statistical models include Markovian processes [7][8][9][10][11][12], autoregressive processes [13][14][15][16], spatial renewal processes [17] and self-similar processes [18,19]. From the vantage point of queueing theory, Markovian processes are the most tractable: the associated queueing behaviour can be investigated efficiently by means of matrix analytic methods; see for example [20,21].…”
Section: Introductionmentioning
confidence: 99%
“…A state is then an abstract concept of the Markov process which is deemed suitable for a trace if it accurately captures a number of statistics of this trace. Lombardo et al [8] construct a periodic Markov chain to account for the periodicity which is induced by the GoP structure of MPEG traces. A genetic algorithm is used to solve the inverse eigenvalue problem which relates the approximation of the autocorrelation function of the trace to the state transition probabilities of the Markov process.…”
Section: Introductionmentioning
confidence: 99%