We consider a multi-server queuing model with two priority classes that consist of multiple customer types. The customers belonging to one priority class customers are lost if they cannot be served immediately upon arrival. Each customer type has its own Poisson arrival and exponential service rate. We derive an exact method to calculate the steady state probabilities for both preemptive and nonpreemptive priority disciplines. Based on these probabilities, we can derive exact expressions for a wide range of relevant performance characteristics for each customer type, such as the moments of the number of customers in the queue and in the system, the expected postponement time and the blocking probability. We illustrate our method with some n...
Hokstad recently published an approximate method for calculating the behaviour of an M/G/m queue. Th...
We consider a multi-server queueing system in which two types of customers arrive according to a Mar...
A single-server non-pre-emptive priority queueing system of a finite capacity with many types of cus...
We consider a multi-server queuing model with two priority classes that consist of multiple customer...
We consider a multi-server queuing model with two priority classes that consist of multiple customer...
We consider a multi-server queuing model with two priority classes that consist of multiple customer...
We consider a multi‐server queuing model with two priority classes that consist of multiple customer...
We consider a multi-class, multi-server queueing system with preemptive priorities. We distinguish t...
We consider a multi-class, multi-server queueing system with preemptive priorities. We distinguish t...
We consider a multi-class, multi-server queueing system with preemptive priorities. We distinguish t...
We consider a multi-class, multi-server queueing system with preemptive priorities. We distinguish t...
We consider a multi-class, multi-server queueing system with preemptive priorities. We distinguish t...
We consider a multi-class, multi-server queueing system with preemptive priorities. We distinguish t...
In this paper we consider a multi-class, multi-server queueing system with preemptive priorities. We...
In this paper we consider a multi-class, multi-server queueing system with preemptive priorities. We...
Hokstad recently published an approximate method for calculating the behaviour of an M/G/m queue. Th...
We consider a multi-server queueing system in which two types of customers arrive according to a Mar...
A single-server non-pre-emptive priority queueing system of a finite capacity with many types of cus...
We consider a multi-server queuing model with two priority classes that consist of multiple customer...
We consider a multi-server queuing model with two priority classes that consist of multiple customer...
We consider a multi-server queuing model with two priority classes that consist of multiple customer...
We consider a multi‐server queuing model with two priority classes that consist of multiple customer...
We consider a multi-class, multi-server queueing system with preemptive priorities. We distinguish t...
We consider a multi-class, multi-server queueing system with preemptive priorities. We distinguish t...
We consider a multi-class, multi-server queueing system with preemptive priorities. We distinguish t...
We consider a multi-class, multi-server queueing system with preemptive priorities. We distinguish t...
We consider a multi-class, multi-server queueing system with preemptive priorities. We distinguish t...
We consider a multi-class, multi-server queueing system with preemptive priorities. We distinguish t...
In this paper we consider a multi-class, multi-server queueing system with preemptive priorities. We...
In this paper we consider a multi-class, multi-server queueing system with preemptive priorities. We...
Hokstad recently published an approximate method for calculating the behaviour of an M/G/m queue. Th...
We consider a multi-server queueing system in which two types of customers arrive according to a Mar...
A single-server non-pre-emptive priority queueing system of a finite capacity with many types of cus...