We consider G/M/1 queues with multiple vacation disci-pline where at the end of every busy period the server stays idle in the system for a period of time called changeover time and then follows a vacation if there is no arrival during the chang...
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https://www.riss.kr/link?id=A100592998
1998
English
KCI등재
학술저널
1-12(12쪽)
0
상세조회0
다운로드다국어 초록 (Multilingual Abstract)
We consider G/M/1 queues with multiple vacation disci-pline where at the end of every busy period the server stays idle in the system for a period of time called changeover time and then follows a vacation if there is no arrival during the chang...
We consider G/M/1 queues with multiple vacation disci-pline where at the end of every busy period the server stays idle in the system for a period of time called changeover time and then follows a vacation if there is no arrival during the changeover time. The vaca-tion time has a hyperexponential distribution. By using the methods of the shift operator and supplementary variable we explicitly obtain the queue length probabilities at arrival time points and arbitrary time points simultaneously.
DIMENSION MATRIX OF THE G-M FRACTAL
THE FAILURE RATE AND LIKELIHOOD RATION ORDERINGS OF STANDBY REDUNDANT SYSTEMS
SOME CHARACTERIZATIONS OF DOUBY CHORDAL GRAPHS