数学物理学报(英文版) ›› 2001, Vol. 21 ›› Issue (3): 295-301.
唐应辉
TANG Ying-Hui
摘要:
This paper considers an M/G/1 queue with Poisson rate > 0 and service time distribution G(t) which is supposed to have finite mean 1/μ. The following questions are first studied: (a) The closed bounds of the probability that waiting time is more than a fixed value; (b)The total busy time of the server, which including the distribution,probability that are more than a fixed value during a given time interval (0, t], and the expected value. Some new and important results are obtained by theories of the classes of life distributions and renewal process.
中图分类号: