2006
DOI: 10.1016/j.camwa.2005.11.009
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A generalized formulation for the performability indicator

Abstract: The main objective of this paper is to propose a generalized form of the performability measure, which has been initially defined for the purpose of studying the performance and reliability analysis of fault tolerant systems. This generalized form takes into account more detailed rewards and can be used in general for maintenance cost analysis as well as in the modeling of the websitc users behavior. We give different formulations by means of a homogeneous Markov chain and a cyclic nonhomogeneous Markov chain … Show more

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Cited by 32 publications
(13 citation statements)
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“…Then the random variable Z T k ð Þ ¼ r CS T k ð Þ refers to the instantaneous reward rate of the girder at time T k [46]. The expected instantaneous reward rate and the variance of the instantaneous reward rate are given by [46,47]:…”
Section: Performabilitymentioning
confidence: 99%
“…Then the random variable Z T k ð Þ ¼ r CS T k ð Þ refers to the instantaneous reward rate of the girder at time T k [46]. The expected instantaneous reward rate and the variance of the instantaneous reward rate are given by [46,47]:…”
Section: Performabilitymentioning
confidence: 99%
“…We are interested in the total expected cost and hence the first moment of the performability indicator is given by the following equation (see , and the Appendix B for details) As the server runs continuously for a long period of time, the performability indicator (see Appendix) has to be computed in the long run () where s = 0 stands for the high traffic period and s = 1 for the low traffic period, respectively.…”
Section: Performability Indicatorsmentioning
confidence: 99%
“…We are interested in the total expected cost and hence the first moment of the performability indicator is given by the following equation (see [27,30], and the Appendix B for details)…”
Section: Performability Indicatorsmentioning
confidence: 99%
“…X(t) is a Homogeneous Continuous Time Markov Chain (HCTMC). The steady-state probability vector of the Markov chain is the solution of the linear system[20],…”
mentioning
confidence: 99%