Results 111 to 120 of about 667 (163)
Predicting clinical pathways of traumatic brain injuries (TBIs) through process mining. [PDF]
Eili MY, Rezaeenour J, Roozbahani MH.
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Infection patterns in simple and complex contagion processes on networks. [PDF]
Contreras DA, Cencetti G, Barrat A.
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Natural selection and recombination interact to structure genome-wide variation in pines. [PDF]
Yang CJ +5 more
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Pathways at the Iberian crossroads: Dynamic modeling of the middle-upper paleolithic transition. [PDF]
Shao Y, Klein K, Wegener C, Weniger GC.
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Counter-examples involving markovian arrival processes
Stochastic Models, 1991Summary: By considering simple two-state Markovian arrival processes, a number of examples are given which show the limitations of the information conveyed by the distributions of the counting random variables. Some of these are intended to lay some conjectures on point processes to rest, while others have primarily didactic value.
Neuts Marcel F
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On the Time Reversal of Markovian Arrival Processes
Stochastic Models, 2004Abstract We study the point process obtained by reversing time in a stationary Markovian Arrival Process (MAP). That process is also a MAP. We show that the most frequently used classical statistical descriptors of point processes are insensitive to the orientation of the time-axis. Therefore they fail to distinguish between a MAP and its reverse. That
Marcel F Neuts, Bo Friis Nielsen
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Multi-class Markovian arrival processes and their parameter fitting
Performance Evaluation, 2010Markovian arrival processes are a powerful class of stochastic processes to represent stochastic workloads that include autocorrelation in performance or dependability modeling. However, fitting the parameters of a Markovian arrival process to given measurement data is non-trivial and most known methods focus on a single class case, where all events ...
Peter Buchholz +2 more
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Construction of continuous time Markovian arrival processes
Journal of Systems Science and Systems Engineering, 2010Markovian arrival processes were introduced by Neuts in 1979 (Neuts 1979) and have been used extensively in the stochastic modeling of queueing, inventory, reliability, risk, and telecommunications systems. In this paper, we introduce a constructive approach to define continuous time Markovian arrival processes.
Qi-Ming He, He Qi-Ming
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The superposition of Markovian arrival processes: moments and the minimal Laplace transform
Annals of Operations ResearchzbMATH Open Web Interface contents unavailable due to conflicting licenses.
Sunkyo Kim
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