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with in nitely many servers Hence the limiting distribution of the number of items in repair at the depot at an arbitrary point of time is a Poisson distribution with mean 0 0 The available stock at the depot is positive only if less than S0 items are in repair at the depot Why Hence a delay occurs for the replacement of a failed item arriving at the depot only if S0 or more items are in repair upon arrival of the item De ne now W0 = the long-run average amount of time a failed item at the depot waits before a replacement is shipped, L0 = the long-run average number of failed items at the depot waiting for the shipment of a replacement A simple relation exists between L0 and W0 On average 0 failed items arrive at the depot per time unit and on average a failed item at the depot waits W0 time units before a replacement is shipped Thus the average number of failed items at the depot waiting for the shipment of a replacement equals 0 W0 This heuristic argument shows that L 0 = 0 W0 This relation is a special case of Little s formula to be discussed in Section 23 The relation W0 = L0 / 0 leads to an explicit formula for W0 , since L0 is given by

L0 =

( ) pyk }+ [Mj(n )

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subscriber, based on the MSRN received from HLR The effect of applying BOR to a mobile terminating call is illustrated by the following example Calling party (A-party), who belongs to a UK-based operator, is roaming in France This A-party establishes a call to a B-party, who belongs to the same UK-based operator and who is also roaming in France at this moment Non-BOR Case The call from the A-party is destined for a UK subscriber (eg +44 20 xxx), so the VMSC in France routes this call to the UK Within the UK, the call is routed to the HPLMN of the destination subscriber A GMSC in that PLMN performs HLR interrogation and receives the MSRN for the call to the VMSC of the B-party B-party is currently in France, so the call is routed to the VMSC in France As a result, there are two international call legs: (1) the A-party has established an MO call from France to the UK; (2) the B-party has a roaming terminating call from the UK to France (Figure 479) BOR Case When the A-party establishes the call, the VMSC determines that the call is destined for a subscriber that belongs to a PLMN with which the VPLMN operator has a BOR agreement The BOR agreement entails that this PLMN is entitled to perform HLR interrogation in the other PLMN As a result, the VMSC of the A-party forwards the call to a GMSC in the same network This GMSC may be a designated node or may be co-located with the VMSC The GMSC derives the GT of the HLR from the B-party s MSISDN and then performs the HLR interrogation The HLR returns the MSRN for this call The GMSC may now route the call to the VMSC, using the MSRN As a result, there are two local call legs: (1) the A-party has established an MO call from a VMSC in the French network to a destination within that same network; (2) the B-party has a roaming terminating call within the French network (Figure 480) The GMSC in the IPLMN shall be con gured to know for which HPLMNs it is permitted to interrogate the HLR; the HLR in turn will be con gured to allow BOR for selected IPLMNs, besides its own PLMN The calling party in Figure 480 has effectively established a local call If the calling party is subject to on-line charging, then the CAMEL service will take care when BOR is used CAMEL phase 2 has no mechanism to provide the SCP with an explicit indication that BOR was successfully.

+ where the last equality uses the fact that k ak = + = a min(a, b), we next nd the relation (a b) (n) 0 Mj(n) mj 1 ( ) Since pis for all i, we nd ( ) ( ) min(pxk , pyk ) k I

( ) ( ) ( ) ( ) min(pxk , pyk ) 1 min(pxs , pys ) 1 ,

which implies the inequality (3515) This completes the proof Exponential convergence of the n-step transition probabilities does not hold in general for an in nite-state Markov chain Strong recurrence conditions should be imposed to establish exponential convergence in in nite-state Markov chains

.

.

VPLMN (France)

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