Computationally attractive and intuitively obvious simple bounds are proposed for finite service systems which are subject to random breakdowns. The services are assumed to be exponential. The up and down periods are allowed to be generally distributed. The bounds are based on product-form modifications and depend only on means. A formal proof is presented. This proof is of interest in itself. Numerical support indicates a potential usefulness for quick engineering and performance evaluation purposes
In this paper, a queuing model has been considered in which the service facility is attending to uni...
Simple and computationally attractive lower and upper bounds are presented for the call congestion s...
Simple and computationally attractive lower and upper bounds are presented for the call congestion s...
Computationally attractive and intuitively obvious simple bounds are proposed for finite service sys...
In this paper continuity theorems are established for the number of losses during a busy period of t...
this paper continuity theorems are established for the number of losses during a busy period of the ...
A network of service stations Q 0 Q 1,...,QM is studied. Requests arrive at the centers according to...
A network of service stations Q 0 Q 1,...,QM is studied. Requests arrive at the centers according to...
A network of service stations Q 0 Q 1,...,QM is studied. Requests arrive at the centers according to...
A network of service stations Q 0 Q 1,...,QM is studied. Requests arrive at the centers according to...
In this paper, a queuing model has been considered in which the service facility is attending to uni...
In this paper, a queuing model has been considered in which the service facility is attending to uni...
Simple and computationally attractive lower and upper bounds are presented for the call congestion s...
In this paper, a queuing model has been considered in which the service facility is attending to uni...
Simple and computationally attractive lower and upper bounds are presented for the call congestion s...
In this paper, a queuing model has been considered in which the service facility is attending to uni...
Simple and computationally attractive lower and upper bounds are presented for the call congestion s...
Simple and computationally attractive lower and upper bounds are presented for the call congestion s...
Computationally attractive and intuitively obvious simple bounds are proposed for finite service sys...
In this paper continuity theorems are established for the number of losses during a busy period of t...
this paper continuity theorems are established for the number of losses during a busy period of the ...
A network of service stations Q 0 Q 1,...,QM is studied. Requests arrive at the centers according to...
A network of service stations Q 0 Q 1,...,QM is studied. Requests arrive at the centers according to...
A network of service stations Q 0 Q 1,...,QM is studied. Requests arrive at the centers according to...
A network of service stations Q 0 Q 1,...,QM is studied. Requests arrive at the centers according to...
In this paper, a queuing model has been considered in which the service facility is attending to uni...
In this paper, a queuing model has been considered in which the service facility is attending to uni...
Simple and computationally attractive lower and upper bounds are presented for the call congestion s...
In this paper, a queuing model has been considered in which the service facility is attending to uni...
Simple and computationally attractive lower and upper bounds are presented for the call congestion s...
In this paper, a queuing model has been considered in which the service facility is attending to uni...
Simple and computationally attractive lower and upper bounds are presented for the call congestion s...
Simple and computationally attractive lower and upper bounds are presented for the call congestion s...