Approximate uniformization for continuous-time Markov chains with an application to performability analysis
暂无分享,去创建一个
[1] Henk Tijms,et al. A simple technique in Markovian control with applications to resource allocation in communication networks , 1986 .
[2] W. Whitt. Comparing counting processes and queues , 1981, Advances in Applied Probability.
[3] Nico M. van Dijk. On the finite horizon Bellman equation for controlled Markov jump models with unbounded characteristics: existence and approximation , 1988 .
[4] Richard F. Serfozo,et al. Technical Note - An Equivalence Between Continuous and Discrete Time Markov Decision Processes , 1979, Oper. Res..
[5] N. K. Jaiswal,et al. Priority queues , 1968 .
[6] J. Kemeny,et al. Denumerable Markov chains , 1969 .
[7] Peter W. Jones,et al. Stochastic Modelling and Analysis , 1988 .
[8] N. L. Lawrie,et al. Comparison Methods for Queues and Other Stochastic Models , 1984 .
[9] Valerie Isham,et al. Non‐Negative Matrices and Markov Chains , 1983 .
[10] J. Shanthikumar,et al. General queueing networks: Representation and stochastic monotonicity , 1987, 26th IEEE Conference on Decision and Control.
[11] J. George Shanthikumar,et al. Bounds and Approximations for the Transient Behavior of Continuous-Time Markov Chains , 1989, Probability in the Engineering and Informational Sciences.
[12] Stanley R. Pliska,et al. Controlled jump processes , 1975 .
[13] David D. Yao,et al. Stochastic Monotonicity of the Queue Lengths in Closed Queueing Networks , 1987, Oper. Res..
[14] Rajan Suri,et al. A Concept of Monotonicity and Its Characterization for Closed Queueing Networks , 1985, Oper. Res..
[15] Jan van der Wal,et al. Simple bounds and monotonicity results for finite multi-server exponential tandem queues , 1989, Queueing Syst. Theory Appl..
[16] Nico M. van Dijk,et al. Simple Bounds for Queueing Systems with Breakdowns , 1988, Perform. Evaluation.
[17] Ward Whitt,et al. Comparison methods for queues and other stochastic models , 1986 .
[18] Sheldon M. Ross,et al. Approximating Transition Probabilities and Mean Occupation Times in Continuous-Time Markov Chains , 1987, Probability in the Engineering and Informational Sciences.