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In Section 62 we introduced in a heuristic way the relative values for a given stationary policy R In this section we give a rigorous treatment This will be done for the case of a unichain policy R Let r be any recurrent state of policy R In view of the unichain assumption, the Markov chain {Xn } associated with policy R will visit state r after nitely many transitions, regardless of the initial state Thus we can de ne, for each state i I , Ti (R) = the expected time until the rst return to state r when starting in state i and using policy R In particular, letting a cycle be the time elapsed between two consecutive visits to the regeneration state r under policy R, we have that Tr (R) is the expected length of a cycle Also de ne, for each i I , Ki (R) = the expected costs incurred until the rst return to state r when starting in state i and using policy R We use the convention that Ki (R) includes the cost incurred when starting in state i but excludes the cost incurred when returning to state r By the theory of renewalreward processes, the average cost per time unit equals the expected costs incurred in one cycle divided by the expected length of one cycle and so g(R) = Kr (R) Tr (R)

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Next we de ne the particular relative value function wi (R) = Ki (R) g(R)Ti (R), i I (631)

the CAMEL service retains a relationship with this call leg (pre-arranged end rules apply) After arming these events, optionally followed or preceded by the sending of charging operations, the CAMEL service will send CWA The sending of CWA constitutes step 2 That operation is used to start the routing of the call to the indicated destination In addition, the CAP CWA may carry call-related parameters, such as calling party s category, additional calling party number (contained in generic number), etc 6222 Connecting a Party to the Call Group The CAMEL service may place a newly created party into the main call group, ie connect leg 3 with legs 1 and 2 The action to place an individual call leg in a group may also be performed on

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Note, as a consequence of (631), the normalization wr (R) = 0 In accordance with the heuristic result (629), the next theorem shows that the average cost g = g(R) and the relative values i = wi (R), i I satisfy a system of linear equations Theorem 631 Let R be a given stationary policy such that the associated Markov chain {Xn } has no two disjoint closed sets Then (a) The average cost g(R) and the relative values wi (R), i I , satisfy the following system of linear equations in the unknowns g and i , i I : i = ci (Ri ) g +

pij (Ri ) j ,

(632)

(b) Let the numbers g and i , i I , be any solution to (632) Then g = g(R) and, for some constant c, i = wi (R) + c, i I

(c) Let s be an arbitrarily chosen state Then the linear equations (632) together with the normalization equation s = 0 have a unique solution Proof (a) By conditioning on the next state following the initial state i, it can be seen that Ti (R) = 1 +

.

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gsmSCF Initiate call attempt[CS=2; Leg=3;] Initiate call attempt result Request report BCSM[Leg=3;] Continue with argument[Leg=3]

pij (Ri )Tj (R),

pij (Ri )Kj (R),

pij (Ri ){Kj (R) g(R)Tj (R)}

pij (Ri )wj (R),

Event report BCSM[O_Answer; Leg=3;] Request report BCSM[O_Disconnect;Leg=3;] Continue with argument[Leg=3] Move leg[Leg=3] Move leg result Continue with argument[CS=1] Call to new call party is placed in call segment 1 Call to new call party is in active phase

(b) Let {g, i } be any solution to (632) We rst verify by induction that the following identity holds for each m = 1, 2,

i =

(m) pij (R) j ,

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