Data networks
Queueing Systems: Theory and Applications
Queueing Systems: Theory and Applications - Special issue of queueing systems, theory and applications
Frontiers in queueing
Reliability Analysis of the Retrial Queue with Server Breakdowns and Repairs
Queueing Systems: Theory and Applications
An M/PH/kretrial queue with finite number of sources
Computers and Operations Research
A Discrete-Time Geo/G/1 Retrial Queue with General Retrial Times
Queueing Systems: Theory and Applications
Waiting-Time Distribution of M/DN/1 Queues Through Numerical Laplace Inversion
INFORMS Journal on Computing
Accessible bibliography on retrial queues
Mathematical and Computer Modelling: An International Journal
A simple solution for the M/D/c waiting time distribution
Operations Research Letters
The M/G/1 retrial queue: New descriptors of the customer's behavior
Journal of Computational and Applied Mathematics
Hi-index | 7.29 |
We consider a single server retrial queueing system in which each customer (primary or retrial customer) has discrete service times taking on value D"j with probability p"j,j=1,2,..., and @?"j"="1^~p"j=1. An arriving primary customer who finds the server busy tries later. Moreover, each retrial customer has its own orbit, and the retrial customers try to enter the service independently of each other. We call this retrial queue an M/{D"n}/1 retrial queue. A necessary and sufficient condition for this system stability is given. In the steady state, we derive the joint distribution of the state of the server and the number of customers in the retrial orbits. The explicit expressions of some performance measures are given. In addition, the steady-state distribution of the waiting time is discussed.