SPS(I) will stand for the sojourn time of a customer with service requirement I ay 0, arriving when the system has ... As before, the unconditional sojourn time will be denoted with SPS, i.e., SPS = SPS(B), where the random variable B stands for the customera#39;s service requirement. ... is easily seen using a sample-path argument: Comparing the sojourn times of two customers, for the same sequences ofanbsp;...
Title | : | Computer Performance Evaluation |
Author | : | Tony Field, Peter G. Harrison, Jeremy Bradley, Uli Harder |
Publisher | : | Springer - 2003-08-01 |
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