J. Q. Hu and D. Xiang. The queueing equivalance to a manufacturing system with failures. IEEE Transactions on Automatic Control, 38:499--502, 1993. Home/Search Document Not in Database Summary Related Articles Check |
This paper is cited in the following contexts:
Tail Probabilities of Low-Priority Waiting Times and Queue .. - Subramanian, Srikant (1998) (2 citations) (Correct)
....rate 2 when its buffer is empty. A busy period of Source 1 begins in the on state and ends when its buffer is empty. We denote the LST of its busy period as B(s) We derive an expression for B(s) by exploiting a connection between the fluid model and an appropriately defined M=GI=1 queue as in [22, 21]. Let X 1 (t) be X 2 (t) be the workload in Buffers 1 and 2; respectively. Define Y 1 (t) j X 1 (t) g 1 : Let t n be the begin time of the nth off period of Source 1: Then, Y 1 (t n ) Y 1 (t n Gamma1 ) Gamma a n ] 1 Gamma g 1 g 1 b n ; 28) where a n is the duration of the ....
J. Q. Hu and D. Xiang. The queueing equivalance to a manufacturing system with failures. IEEE Transactions on Automatic Control, 38:499--502, 1993.
Tail Probabilities of Low-Priority Waiting Times and Queue .. - Subramanian, Srikant (1997) (2 citations) (Correct)
....rate 2 when its buffer is empty. A busy period of Source 1 begins in the on state and ends when its buffer is empty. We denote the LST of its busy period as B(s) We derive an expression for B(s) by exploiting a connection between the fluid model and an appropriately defined M=GI=1 queue as in [23, 22]. Let X 1 (t) be X 2 (t) be the workload in Buffers 1 and 2; respectively. Define Y 1 (t) j X 1 (t) g 1 : Let t n be the begin time of the nth off period of Source 1: Then, Y 1 (t n ) Y 1 (t n Gamma1 ) Gamma a n ] 1 Gamma g 1 g 1 b n ; 27) where a n is the duration of the (n ....
J. Q. Hu and D. Xiang. The queueing equivalance to a manufacturing system with failures. IEEE Transactions on Automatic Control, 38:499--502, 1993.
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