Decomposition results for stochastic storage processes and queues with alternating Lévy inputs
In this paper we generalize known workload decomposition results for Lévy queues with secondary jump inputs and queues with server vacations or service interruptions. Special cases are polling systems with either compound Poisson or more general Lévy inputs. Our main tools are new martingale results...
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Veröffentlicht in: | Queueing systems 2014-05, Vol.77 (1), p.97-112 |
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description | In this paper we generalize known workload decomposition results for Lévy queues with secondary jump inputs and queues with server vacations or service interruptions. Special cases are polling systems with either compound Poisson or more general Lévy inputs. Our main tools are new martingale results, which have been derived in a companion paper. |
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subjects | Business and Management Computer Communication Networks Control Decomposition Hypotheses Interruption Martingales Operations Research/Decision Theory Probability Theory and Stochastic Processes Queues Queuing Queuing theory Servers Stochastic processes Stochasticity Studies Supply Chain Management Systems Theory Vacations Workload Workloads |
title | Decomposition results for stochastic storage processes and queues with alternating Lévy inputs |
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