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4792 Barring of Incoming Calls Two incoming call barring categories exist: (1) barring of all incoming calls; and (2) barring of incoming calls when roaming (BICROAM) These two categories are checked in the HLR at the time of terminating call handling, before CAMEL service invocation Hence, there is no interaction with CAMEL 4710 User-to-user Signalling User-to-user signalling (UUS) is speci ed in GSM TS 0287 [19], GSM TS 0387 [44] and GSM TS 0487 [52] UUS enables calling party and called party to exchange information during call establishment and during the active phase of the call The information that is transferred with UUS is referred to as user-to-user information (UUI) elements The transfer of UUI elements through the ISUP signalling between calling and called party is transparent for the network UUS speci es three service levels: (1) UUS service 1 UUI elements may be transferred in the ISUP call establishment messages (IAM, CPG, ACM, ANM, CON) and in the ISUP call release message (REL) (2) UUS service 2 in addition to UUS service 1 capability, additional UUI elements may be transferred in designated ISUP messages (ISUP UUI) during call establishment (3) UUS service 3 in addition to UUS service 2 capability, additional UUI elements may be transferred in designated ISUP messages (ISUP UUI) during the call When the calling or called party disconnects from an active call and the disconnect is reported to the SCP in interrupt mode (EDP-R), the SCP may apply CAP RC to release the call Using CAP RC at this point has the effect that the ISUP REL originating from the party that disconnected from the call is replaced by an ISUP REL that is generated by the MSC/gsmSSF Any UUI elements that were present in the ISUP REL will in that case not be transferred to the other party in the call.

j =

i pij ,

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This relation is indeed true since it coincides with the equilibrium equation (5611) This completes the proof A computational dif culty in applying the product-form solution (5614) is the determination of the normalization constant C Theoretically this constant can be found by summing p(n1 , , nK ) over all possible states (n1 , , nK ) However, the number of possible states (n1 , , nK ) such that K ni = M equals i=1 M+K 1 This is an enormous number even for modest values of K and M Hence M a direct summation to compute the constant C is only feasible for relatively small values of K and M There are several approaches to handle the dimensionality problem, including the Gibbs sampler from Section 343 We discuss here only the mean-value algorithm Mean-value analysis The mean-value algorithm is a numerically stable method for the calculation of the average number of customers at station j , the average amount of time a customer spends at station j on each visit and the average throughput at station j The so-called arrival theorem underlies the mean-value algorithm To formulate this theorem, it is convenient to express explicitly the dependency of the state probability p(n1 , , nK ) on the number of customers in the network We write p(n1 , , nK ) = pm (n1 , , nK ) for the network with a xed number of m customers For any state (n1 , , nK ) with n1 + + nK = M the equilibrium probability pM (n1 , , nK ) can be interpreted as the long-run fraction of time

that simultaneously n1 customers are present at station 1, n2 customers at station 2, , nK customers at station K De ne the customer-average probability j (n1 , , nK ) = the long-run fraction of arrivals at station j that see n other customers present at station for = 1, , K Note that in this de nition n1 + + nK = M 1 Theorem 563 (arrival theorem) For any (n1 , , nK ) with j (n1 , , nK ) = pM 1 (n1 , , nK ) Proof By part (b) of Corollary 432,

4711 Call De ection CD is speci ed in GSM TS 0272 [11], GSM TS 0372 [37] and GSM TS 0472 [50] CD allows a subscriber to de ect an incoming call to an alternative destination CD may be compared with call forwarding as follows:

= M 1,

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