eLABa objektas:   "Regeneracinio metodo taikymas aptarnavimo sistemų teorijoje", 2009,D:20090831:153720-97411
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Dokumentas Magistro darbas
Prieigos teisės Laisvai prieinamas internete.
Institucija Kauno technologijos universitetas
Mokslo kryptis 01 P - Matematika
Atsakomybė Jusas, Andrius - Magistro baigiamojo darbo autorius
Saulis, Leonas - Magistro baigiamojo darbo vertinimo komisijos pirmininkas
Valakevičius, Eimutis - Magistro baigiamojo darbo vertinimo posėdžio sekretorius
Aksomaitis, Algimantas Jonas - Magistro baigiamojo darbo vadovas
Janilionis, Vytautas - Magistro baigiamojo darbo vertinimo komisijos narys
Navickas, Zenonas - Magistro baigiamojo darbo vertinimo komisijos narys
Pekarskas, Vidmantas Povilas - Magistro baigiamojo darbo vertinimo komisijos narys
Rudzkis, Rimantas - Magistro baigiamojo darbo vertinimo komisijos narys
Aksomaitis, Algimantas Jonas - Magistro baigiamojo darbo vadovas
Jankūnienė, Rūta - Magistro baigiamojo darbo recenzentas
Kauno technologijos universitetas - Mokslinį laipsnį teikianti institucija
Antraštė (-ės) Regeneracinio metodo taikymas aptarnavimo sistemų teorijoje
Regenerative method in queueing theory
Santrauka [EN]

While modeling stochastic systems it is very important to examine results using reliable statistics analysis. Estimation methods that can allow user to make conclusions about statistical model from simulation results are necessary. These methods are also used while determining relation between simulation time (iterations count) and precision of estimations.

To complete the task regeneration method was chosen. This method is successfully used in various practical problems solving. The usage of regeneration method is based on the fact that many stochastic systems renovate in a probability sense.

Received results are confidential intervals of the N – channel system characteristics (average usage of channels, average queue size, average waiting time in the queue and maximal length of the queue). From these results we can judge about effectiveness of system work and relation between results’ precision and simulation time (iterations count).

Raktažodžiai: regenerative method, queueing theory, stochastic systems