Nov 28, 2015 · It is well known that the c μ -rule is optimal for serving multiple types of customers to minimize the expected total waiting cost.

It is well known that the c μ cμ-rule is optimal for serving multiple types of customers to minimize the expected total waiting cost.

It is well known that the $$c\mu $$ c μ -rule is optimal for serving multiple types of customers to minimize the expected total waiting cost.

The first type of customers is less valuable, but it may change to the second type (i.e., more valuable customers) after a random amount of time. The resulting ...

Optimal control of a multiclass queueing system when customers can change types ... Queuing System with Two Types of Customers and Dynamic Change of a Priority.

This paper proves the existence of optimal non-idling stationary policies and derives conditions under which a modified cμ-rule remains optimal, ...

What happens when less valuable customers (those with lower $$c\mu $$ c μ ) can change to valuable ones? In this paper, we study this problem by considering two ...

We consider a general class of queueing systems with multiple job types and a flexible service facility. The arrival times and sizes.

We study a mixed problem of optimal scheduling and input and output control of a single server queue with multi-classes of customers.

In this paper we consider the optimal control of this multiclass queuing system when the cost of operation per unit time is a linear function of the queue sizes ...