Iterative Methods for Overflow Queueing Models

Cover Iterative Methods for Overflow Queueing Models
Iterative Methods for Overflow Queueing Models
Raymond H Chan
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1. 11) (3. 1. 12) (3. 1. 13) p^-^> = (i-3, Ar)'' = * f i;"'«(^-e-*:)^^-e^. -i_o(, ^-. , Thiu we have, LEMMA 3. 1. 2 For all a 2 0, there exists H, = W, (o, P, ), i = 1, 2, such that for all A, , :>0. If a^l.
(3. 1. 14) (3. 1. 15) c, = c, (a, p, ) - r"-^"'. A (3. 1. 16) -59- We remark that when o ^ 1 and h, 1.
-60- S 3. 2 The Case when a

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