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the rate out of a state due to a particular job is equal to the rate into that state due to that same job BCMP extension for the product-form solution The product orm has been established under the assumption that each service station has the rst-come rst-served discipline and that the service times are exponentially distributed In an important paper of Baskett et al (1975) it has been shown that the product-form solution (5610) also holds when each service station uses one of the following four service disciplines, or BCMP disciplines: 1 The service discipline is rst-come- rst-served and the service times of the customers are exponentially distributed (multiple servers or state-dependent service is allowed) 2 The service discipline is processor-sharing; that is, if n customers are present at the station, each customer is served and receives service at a rate of 1/n The service time of a customer is allowed to have a general probability distribution 3 The service discipline is determined by an in nite number of servers; that is, each arriving customer gets immediately assigned a free server The service time of a customer is allowed to have a general probability distribution 4 The service discipline is pre-emptive resume, last-in rst-out; that is, customers are served one at a time in reverse order of arrival and a newly arriving customer gets immediate service, pre-empting anyone in service The service time of a customer is allowed to have a general probability distribution The product-form solution (5610) remains valid but the marginal probability distribution {pk (n), n = 0, 1, } of the number of customers present at station k depends on the service discipline at station k Under service discipline 1 with ck identical servers, the marginal distribution {pk (n)} is given by the equilibrium distribution of the number of customers present in the M/M/c queue with arrival rate = k , service rate = k and c = ck servers Under service discipline 3 at station k the marginal distribution {pk (n)} is given by the Poisson distribution with mean k E(Sk ), where the random variable Sk denotes the service time of a customer at each visit to station k Under both service discipline 2 and service discipline 4, at station k the marginal distribution {pk (n)} is given by the geometric n distribution {(1 k ) k , n = 0, 1, } with k = k E(Sk ), where Sk denotes the service time of a customer at each visit to station k 562 Closed Network Model In the performance evaluation of computer systems and exible manufacturing systems it is often more convenient to consider a closed network with a xed number of customers (jobs) A job may leave the system but is then immediately replaced by a new one The basic closed Jackson network is as follows: The network consists of K service stations numbered as j = 1, , K.

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