Working vacation queue with second optional service and unreliable server
An M/M/1 queueing system with SECOND OPTIONAL SERVICE and unreliable server is
studied. We consider that the server works at different rate rather than being idle during the
vacation period. The customers arrive to the system according to Poisson process with state
dependent rates depending upon the server's status. All customers demand the first
essential service whereas only some of them demand the SECOND OPTIONAL SERVICE. A
customer either may leave the system after the first essential service with probability (1-r) or …
studied. We consider that the server works at different rate rather than being idle during the
vacation period. The customers arrive to the system according to Poisson process with state
dependent rates depending upon the server's status. All customers demand the first
essential service whereas only some of them demand the SECOND OPTIONAL SERVICE. A
customer either may leave the system after the first essential service with probability (1-r) or …
Working Vacation Queue with Second Optional Service and Unreliable Server
D Chauahn, M Jain - International Journal of Engineering, 2012 - ije.ir
An M/M/1 queueing system with second optional service and unreliable server is studied.
We consider that the server works at different rate rather than being idle during the vacation
period. The customers arrive to the system according to Poisson process with state
dependent rates depending upon the server's status. All customers demand the first
essential service whereas only some of them demand the second optional service. A
customer either may leave the system after the first essential service with probability (1-r) or …
We consider that the server works at different rate rather than being idle during the vacation
period. The customers arrive to the system according to Poisson process with state
dependent rates depending upon the server's status. All customers demand the first
essential service whereas only some of them demand the second optional service. A
customer either may leave the system after the first essential service with probability (1-r) or …
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