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where k is any integer If for xed k the equation (G3) has a solution zk , then this solution also satis es (G2) and so zk is a solution of (G1) The question is to nd the values of k for which the equation (G3) has a solution in the region |z| 1 It turns out that the c distinct solutions of (G1) are obtained by solving (G3) for the c consecutive values of k satisfying < 2 k/c These values of k are k = (c 1)/2 , , c/2 , where a is the largest integer smaller than or equal to a In solving (G3) for these values of k, we can halve the amount of computational work by letting k run only from 0 to c/2 To see this, note that the

complex conjugates of ln(z) and (z) are given by ln(z) and (z) (use that (z) is a power series in z with real coef cients) Thus, if z is a solution to (G3) with k = , then the complex conjugate z is a solution to (G3) with k = Hence it suf ces to let k run only from 0 to c/2 Further, note that the solution of (G3) with k = 0 is given by z0 = 1 For each k with 1 k c/2 the equation (G3) can be solved by using the well-known Newton Raphson method This powerful method uses the iteration z(n+1) = z(n) h(z(n) ) h (z(n) )

1910 1929

when the equation h(z) = 0 has to be solved Applied to the equation (G3), the iterative scheme becomes

.

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Further, using the fact that a given component fails within a time T with probability 1 e T , it follows that P {the system as a whole fails between two inspections}

(1 e T )k e T (m+r k)

and E(number of components that fail between two inspections) = (m + r)(1 e T ) Hence E(total costs in one cycle) = (m + r)I T + K + (m + r)(1 e T )R This gives the long-run average cost per time unit = 1 [(m + r)I T + K + (m + r)(1 e T )R] T

with probability 1 The optimal values of the parameters r and T are found from the following minimization problem: Minimize 1 [(m + r)I T + K + (m + r)(1 e T )R] T

5332 PDP Context State Model The PDP context state model relates to the establishment and disconnection of a single PDP context A subscriber who is attached to an SGSN may establish one or more PDP contexts The maximum number of PDP contexts that may be established at any moment varies per SGSN vendor Typically, for GSM access, six to eight PDP contexts may be established; for UMTS access, 10 12 PDP contexts may be established For each PDP context that is established, an associated state model is instantiated The state model for a PDP context is presented in Figure 536 When the PDP context state model is instantiated, ie the subscriber establishes a PDP context, a CAMEL service may be invoked, depending on the contents of GPRS-CSI GPRS-CSI may contain the following TDPs related to the PDP Context state model: PDP context establishment this TDP indicates that a CAMEL service shall be invoked when the subscriber initiates the establishment of a PDP context The CAMEL service that is invoked at this point may remain active for the entire PDP context duration PDP context establishment acknowledgement this TDP indicates that a CAMEL service will be invoked when a PDP context is established The CAMEL service that is invoked at this point may remain active for the remainder of the PDP context duration Change of position this TDP indicates that a CAMEL service will be invoked when inter-SGSN routing area update occurs (change of position) The DPs for the PDP context state model are listed in Table 517 The usage of the change of position DP is explained in Section 5372 When scenario 1 (GPRS Session control) is used, all PDP context-related DPs may be armed as EDP When a CAMEL service is invoked at PDP context establishment, it may apply the following control to this PDP context: allow PDP context establishment without modifying data allow PDP context establishment with SCP-supplied APN disallow PDP context establishment.

(1 e T )k e T (m+r k)

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