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The random variable S denotes the service time of a customer Note that = 1/E(A), where the random variable A denotes the interarrival time An important quantity is the offered load, which is de ned as E(S) This dimensionless quantity indicates the average amount of work that is offered to the system per time unit In the GI /G/c queue (N = ) the offered load should be less than the maximum load the system can handle, otherwise in nitely long queues ultimately build up Letting E(S) , = c the following assumption is made Assumption 911 For the GI /G/c queue the load factor is below 1 It will be seen below that in the GI /G/c queue the quantity can be interpreted as the long-run fraction of time that a given server is busy This explains why is called the server utilization in the GI /G/c queue In addition to Assumption 911 we make the following echnical assumption Assumption 912 (a) The interarrival-time distribution A(t) or the service-time distribution B(t) has a positive density on some interval (b) The probability that the interarrival time A is larger than the service time S is positive De ne a cycle as the time elapsed between two consecutive arrivals that nd the system empty Then, under Assumptions 911 and 912, it can be shown that the expected value of the cycle length is always nite The proof of this result is quite deep and is not given here; see Wolff (1989) Let us now de ne the following random variables: L(t) = the number of customers in the system at time t (including those in service), Lq (t) = the number of customers in the queue at time t (excluding those in service), Dn = the amount of time spent by the nth accepted customer in the queue (excluding service time), Un = the amount of time spent by the nth accepted customer in the system (including service time) The continuous-time stochastic process {L(t)} and {Lq (t)} and the discrete-time stochastic processes {Dn } and {Un } are all regenerative The regeneration epochs are the epochs at which an arriving customer nds the system empty The regeneration cycles have nite means Thus the following long-run averages exist: L = lim 1 t t.

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