This article deals with a new model for the M/G/1 retrial queue. We consider the process (M(t),N(t)) where M(t) is the total number of arrivals from the last departure until time t and N(t) is the number of customers in orbit at time t. We obtain the generating function together with a recurrent formula for factorial moments in the steady state. Limit behavior under heavy traffic is also studied. We use this process to get an estimator of the parameter of retrial and obtain its accuracy by solving some linear differential equations. We also give some numerical examples
This paper studies a single-server retrial queue with two types of calls (incoming and outgoing call...
Abstract: This paper examines the steady state behavior of an M/G/1 queue with repeated attempts in ...
In this paper the authors define a queueing model that is an M (X ) /G/1 model with an internal retr...
In this article we analyze a model of a retrial queueing system where customers in the orbit join a ...
In this article we study a retrial queueing system in which customers in orbit join a queue with a F...
We consider a general G/G/1 retrial queue where retrials can be non Markovian. We obtain asymptotica...
In this paper, the transient behavior of an M/M/1 retrial queueing model is analyzed where the custo...
Classical retrial queues are characterized by the following feature: a call arriving when all server...
AbstractWe consider a single server retrial queueing system in which each customer (primary or retri...
We analyze a single-server retrial queueing system with finite buffer, Poisson arrivals, and general...
AbstractWe consider an M/M/m retrial queue and investigate the tail asymptotics for the joint distri...
AbstractWe consider queuing systems where customers are not allowed to queue; instead of that they m...
This paper analyses a discrete-time Geo/G/1 retrial queue with general retrial times in which the a...
Consider a single server retrial queueing system in which customers arrive in a Poisson process with...
We consider a multi-server retrial queueing model in which customers arrive according to a Markovian...
This paper studies a single-server retrial queue with two types of calls (incoming and outgoing call...
Abstract: This paper examines the steady state behavior of an M/G/1 queue with repeated attempts in ...
In this paper the authors define a queueing model that is an M (X ) /G/1 model with an internal retr...
In this article we analyze a model of a retrial queueing system where customers in the orbit join a ...
In this article we study a retrial queueing system in which customers in orbit join a queue with a F...
We consider a general G/G/1 retrial queue where retrials can be non Markovian. We obtain asymptotica...
In this paper, the transient behavior of an M/M/1 retrial queueing model is analyzed where the custo...
Classical retrial queues are characterized by the following feature: a call arriving when all server...
AbstractWe consider a single server retrial queueing system in which each customer (primary or retri...
We analyze a single-server retrial queueing system with finite buffer, Poisson arrivals, and general...
AbstractWe consider an M/M/m retrial queue and investigate the tail asymptotics for the joint distri...
AbstractWe consider queuing systems where customers are not allowed to queue; instead of that they m...
This paper analyses a discrete-time Geo/G/1 retrial queue with general retrial times in which the a...
Consider a single server retrial queueing system in which customers arrive in a Poisson process with...
We consider a multi-server retrial queueing model in which customers arrive according to a Markovian...
This paper studies a single-server retrial queue with two types of calls (incoming and outgoing call...
Abstract: This paper examines the steady state behavior of an M/G/1 queue with repeated attempts in ...
In this paper the authors define a queueing model that is an M (X ) /G/1 model with an internal retr...