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Baskett, F, Chandy, KM, Muntz, RR and Palacios, FG (1975) Open, closed, and mixed networks of queues with different classes of customers J Assoc Comput Mach, 22, 248 260 Borst, S, Mandelbaum, A and Reiman, MI (2003) Dimensioning large call centers Operat Res, 51, 000 000 Boucherie, RJ (1992) Product-Form in Queueing Networks Tinbergen Institute, Amsterdam Burke, PJ (1956) The output of queueing systems Operat Res, 4, 699 704 Cohen, JW (1976) On Regenerative Processes in Queueing Theory Springer-Verlag, Berlin Cohen, JW (1979) The multiple phase service network with generalized processor sharing Acta Informatica, 12, 245 289 Engset, T (1918) Die Wahrscheinlichkeitsrechnung zur Bestimmung der W hleranzahl in a automatischen Fernsprech mtern Elektrotechn Zeitschrift , 31, 304 306 a Erlang, AK (1917) Solution of some problems in the theory of probabilities of signi cance in automatic telephone exchanges Post Of ce Electr Engin J, 10, 189 197 Reprinted in E Brockmeyer, HL Halstr m and A Jensen, The Life and Works of AK Erlang, 2nd ed, Acta Polytechnica Scandinavica, Copenhagen Foschini, GJ, Gopinath, B and Hayes, JF (1981) Optimum allocation of servers to two types of competing customers IEEE Trans Commun, 29, 1051 1055 Hal n, S and Whitt, W (1981) Heavy-traf c limits for queues with many exponential servers Operat Res, 29, 567 588 Hayes, FJ (1984) Modelling and Analysis of Computer Communication Networks Plenum Press, New York

Table 63 Offered CAMEL 4 functionalities Description The gsmSCF is entitled to create additional call parties in an existing call The gsmSCF may place an individual call party on hold The gsmSCF may (re)connect an individual call party to the group The gsmSCF may disconnect an individual call party from the call The erroneous release of an individual call party may be reported to the gsmSCF The gsmSCF may apply user interaction to individual call parties The gsmSCF may instruct the gsmSSF to play a tone to a call party or to the entire call group The gsmSCF may instruct the gsmSSF to collect and report DTMF digits during the call The gsmSCF may receive the ISUP charging indicator when a call is answered The gsmSCF may instruct the gsmSSF to report the occurrence of the ISUP alerting event The gsmSCF may receive the served subscriber s location information when the alerting event is reported The gsmSCF may instruct the gsmSSF to notify the gsmSCF when the served subscriber changes location during the call The gsmSCF may instruct the gsmSSF to apply basic optimal routing for the call The gsmSCF may use the exible warning tone in the charging operations The gsmSCF may receive the forwarded-to number in the call-forwarding noti cation

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Hordijk, A and Schassberger, R (1982) Weak convergence of generalized semi-Markov processes Stoch Proc Appl, 12, 271 291 Jackson, JR (1957) Networks of waiting times Operat Res, 5, 518 521 Jackson, JR (1963) Jobshop-like queueing systems Management Sci, 10, 131 142 Jackson, RRP (1954) Queueing systems with phase-type services Operat Res Quart, 5, 109 120 Jennings, OB, Mandelbaum, A, Massey, WA and Whitt, W (1996) Server staf ng to meet time-varying demand Management Sci, 10, 1383 1394 Kelly, FP (1979) Reversibility and Stochastic Networks John Wiley & Sons, Inc, New York Kelly, FP (1991) Loss networks Ann Appl Prob, 1, 319 378 Kleinrock, L (1976) Queueing Systems, Vol II, Computer Applications John Wiley & Sons, Inc, New York Reich, E (1957) Waiting-times when queues are in tandem Ann Math Statist, 28, 768 773 Ross, KW (1995) Multiservice Loss Models for Broadband Telecommunication Networks Springer-Verlag, Berlin Schassberger, R (1973) Warteschlangen (in German) Springer-Verlag, Berlin Schassberger, R (1986) Two remarks on insensitive stochastic models Adv Appl Prob, 18, 791 814 Tak cs, L (1969) On Erlang s formula Ann Math Statist, 40, 71 78 a Van Dijk, NM (1993) Queueing Networks and Product Form John Wiley & Sons, Ltd, Chichester Van Dijk, NM and Tijms, HC (1986) Insensitivity in two-node blocking network models with applications Teletraf c Analysis and Computer Performance Evaluation, edited by OJ Boxma, JW Cohen and HC Tijms, pp 329 340 North-Holland, Amsterdam Whitt, W (1980) Continuity of generalized semi-Markov processes Math Operat Res, 5, 494 501 Whitt, W (1992) Understanding the ef ciency of multi-server service systems Management Sci, 38, 708 723 Whittle, P (1985) Partial balance and insensitivity J Appl Prob, 22, 168 176

1 and so p0 = 1 / Hence we nd the explicit solution pi = (1 ) i , i = 0, 1, (512)

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