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where for any k the probability distribution {pk (n), n = 0, 1, } of the number of customers present at station k is the same as the equilibrium distribution of the number of customers present in an M/M/1 queue with arrival rate k and service rate k In other words, in steady state the number of customers at the different service stations are independent of each other and the number at station k behaves as if station k is an M/M/1 queue with arrival rate k and service rate k The result (5610) is remarkable in the sense that in the network model the composite arrival process at station k is in general not a Poisson process An easy counterexample is provided by a single-station network with feedback ; that is, a customer served at the station goes immediately back to the station with a positive probability Suppose that in this network the arrival rate from outside is very small and the service rate is very large Then, if the feedback probability is close to 1, two consecutive arrivals at the station are highly correlated and so the arrival process is not Poisson The Jackson network model can be generalized to allow each service station to have multiple servers with exponential service times If station j has cj servers, the ergodicity condition (562) is replaced by j /(cj j ) < 1 Then the node local balance equation (569) can again be veri ed and the equilibrium distribution {p(n)} of the numbers of customers present at the different stations has the product form (5610), where the probability distribution {pk (n)} of the number of customers present at station k is the same as the equilibrium distribution of the number of customers present in an M/M/c queue with arrival rate k , service rate k and c = ck servers Note that the multi-server M/M/c queue with service rate can be regarded as a single-server queue with state-dependent service rate (n) =min(n, c) when n customers are present Indeed it can be shown that the product-form solution also pplies to the Jackson network model with statedependent service rates provided that the service rate at each station depends only on the number of customers present at that station More about the product-form solution and its rami cations can be found in the books of Boucherie (1992) and Van Dijk (1993) In these references the product-form solution is also linked to the concept of insensitivity Insensitivity of the stochastic network holds when the condition of node local balance is sharpened to job local balance, requiring that.

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In many stochastic service systems in which arriving customers never queue, it turns out that the performance measures are insensitive to the form of the service-time distribution and require only the mean of the service time The most noteworthy examples of such service systems are in nite-server systems and loss systems In the M/G/ queue with Poisson arrivals and in nitely many servers, rather simple arguments enable us to prove that the limiting distribution of the number of busy servers is insensitive to the form of the ervice-time distribution; see Section 113 The Erlang loss model with Poisson input and the Engset model with nite-source input provide other examples of stochastic service systems possessing the insensitivity property Other examples of stochastic service systems having the insensitivity property will be given in this section and in the exercises Nowadays. 13 In Visual Studio .NET Using Barcode printer for .NET .Related: Create UPC-A .NET , Print Codabar Word , EAN-8 Generation .NET

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