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Usually the constant can be computed beforehand by solving a non-linear equation in a single variable Once is known, the in nite system of equilibrium equations is reduced to a nite system of linear equations by replacing any p(i, s) with i > M by i M p(M, s) It turns out that in practical applications a relatively small value of M usually suf ces As will be seen below, the asymptotic expansion (442) is valid in the unloader problem of Example 412 Markov processes with quasi-birth-death rates Suppose that the Markov process {X(t)} satis es the following assumption Assumption 441 In state (i, s) the only possible transitions are: from state (i, s) to state (i + 1, s) with rate s (i = 0, 1, ; s = 0, 1, , m), from state (i, s) to state (i 1, s) with rate s (i = 1, 2, ; s = 0, 1, , m), from state (i, s) to state (i, s + 1) with rate s (i = 0, 1, ; s = 0, 1, , m 1), from state (i, s) to state (i, s 1) with rate s (i = 0, 1, ; s = 1, 2, , m) It is assumed that the transition rates s , s , s and s are such that the Markov chain {X(t)} satis es Assumption 421 and thus has a unique equilibrium distribution {p(i, s)} Under Assumption 441 the equilibrium equations for the continuous-time Markov chain {X(t)} are as follows Then for i = 1, 2, and with 0 s m, ( s + s + s + s )p(i, s) = s p(i 1, s) + s p(i + 1, s) + s 1 p(i, s 1) + s+1 p(i, s + 1) (443) provided we put 1 = m = 0 = m+1 = 0 and de ne p(i, 1) = p(i, m + 1) = 0 For i = 0 and 0 s m, ( s + s + s )p(0, s) = s p(1, s) + s 1 p(0, s 1) + s+1 p(0, s + 1) (444) Next we use the powerful tool of generating functions De ne for 0 s m the generating function Gs (z) by.

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Not recorded in VLR Location register in VLR is updated; HLR is not informed Registration in other MSC/VLR; new VLR address is stored in HLR Registration in other MSC/VLR; new VLR address is stored in HLR Subscriber state in VLR is updated; if no subscription data available for this subscriber, then HLR is informed (location update) Subscriber state in VLR is updated; HLR is not informed Subscriber state in VLR is updated; HLR may be informed

Gs (z) =

p(i, s)zi,

For notational convenience, de ne G 1 (z) = Gm+1 (z) = 0 Multiplying both sides of (443) and (444) by zi and summing over i, we nd for each s that

( s + s + s + s )

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