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Este artículo expone un método para el cálculo del número medio de máquinas en funcionamiento en un sistema formado por un operario y N máquinas iguales, con tiempos exponenciales de funcionamiento entre averías y tiempos de servicio aleatorios, idéntica e independientemente distribuidos. El modelo generaliza las conocidas fórmulas que se obtienen a partir de los modelos M/M/1 con centro emisor finito y de Ashcroft, que suelen utilizarse para el problema de asignación de máquinas.
In this paper we propose a family of finite approximations for the departure process of an ME/ME/1 queue indexed by a parameter defined as the system size of the finite approximation. The approximations capture the interdeparture times from an ME/ME/1 queue exactly and preserve the lag correlations of inter-event times of the departures from an ME/ME/1 queue up to lag .
In this paper we propose a family of finite approximations for the departure process of an ME/ME/1 queue indexed by a
parameter k defined as the system size of the finite approximation. The approximations capture the
interdeparture times from an ME/ME/1 queue exactly and preserve the lag correlations of inter-event times of
the departures from an ME/ME/1 queue up to lag (k - 1).
Single server queues with repeated attempts are useful in
the modeling of computer and telecommunication systems. In addition, we
consider in this paper the possibility of disasters. When a disaster
occurs, all the customers present in the system are destroyed
immediately. Using a regenerative approach, we derive a numerically
stable recursion scheme for the state probabilities. This model can be
employed to analyze the behaviour of a buffer in computers with virus
infections.
We consider a system consisting of two not necessarily identical exponential servers having a common Poisson arrival process. Upon arrival, customers inspect the first queue and join it if it is shorter than some threshold n. Otherwise, they join the second queue. This model was dealt with, among others, by Altman et al. [Stochastic Models20 (2004) 149–172]. We first derive an explicit expression for the Laplace-Stieltjes transform of the distribution underlying the arrival (renewal) process to...
We consider a system consisting of two not necessarily identical
exponential servers having a common Poisson arrival process. Upon
arrival, customers inspect the first queue and join it if it is
shorter than some threshold n. Otherwise, they join the second
queue. This model was dealt with, among others, by Altman et al. [Stochastic Models20 (2004) 149–172].
We first derive an explicit
expression for the Laplace-Stieltjes transform of the distribution
underlying the arrival (renewal) process to...
We consider two parallel M/M/1 queues. The server at one of the queues
is subject to intermittent breakdowns. By the theory of dynamic
programming, we determine a threshold optimal policy which consists
to transfer, when it is necessary, the customers that arrive at the first
queue towards the second queue in order to minimize an instantaneous cost
depending of the two queue lengths.
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