Heuristic representation optimization for efficient generation of PH-distributed random variates
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Gábor Horváth | Philipp Reinecke | Miklós Telek | Katinka Wolter | G. Horváth | M. Telek | K. Wolter | P. Reinecke
[1] Marcel F. Neuts,et al. Matrix-Geometric Solutions in Stochastic Models , 1981 .
[2] Raj Jain,et al. The art of computer systems performance analysis - techniques for experimental design, measurement, simulation, and modeling , 1991, Wiley professional computing.
[3] C. O'Cinneide. On non-uniqueness of representations of phase-type distributions , 1989 .
[4] Peter Buchholz,et al. On minimal representations of Rational Arrival Processes , 2013, Ann. Oper. Res..
[5] C. Commault,et al. Sparse representations of phase-type distributions , 1999 .
[6] Philipp Reinecke,et al. Does a given vector-matrix pair correspond to a PH distribution? , 2014, Perform. Evaluation.
[7] A. Cumani. On the canonical representation of homogeneous markov processes modelling failure - time distributions , 1982 .
[8] Gábor Horváth,et al. Efficient Generation of PH-Distributed Random Variates , 2012, ASMTA.
[9] Philipp Reinecke,et al. Reducing the Cost of Generating APH-Distributed Random Numbers , 2010, MMB/DFT.
[10] C. O'Cinneide. Characterization of phase-type distributions , 1990 .
[11] Philipp Reinecke,et al. Efficient System Evaluation Using Stochastic Models , 2012 .
[12] D. Bernstein. Matrix Mathematics: Theory, Facts, and Formulas , 2009 .
[13] Gábor Horváth,et al. A minimal representation of Markov arrival processes and a moments matching method , 2007, Perform. Evaluation.
[14] Philipp Reinecke,et al. Program packages for computations with PH, ME distributions and MAP, RAP processes , 2014 .
[15] Marcel F. Neuts,et al. Generating random variates from a distribution of phase type , 1981, WSC '81.
[16] Ray Jain,et al. The art of computer systems performance analysis - techniques for experimental design, measurement, simulation, and modeling , 1991, Wiley professional computing.
[17] Marcel F. Neuts,et al. Matrix-geometric solutions in stochastic models - an algorithmic approach , 1982 .