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M/M/ 1 deterministic vacation model: E ( v 2 ) = 2 μ 2 Open image in new window.
M/D/ 1 deterministic vacation model: E ( v 2 ) = 1 μ 2 Open image in new window.
Choudhury and Tadj (2011) considered an unreliable bulk queue vacation model with two phase service, wherein it is assumed that server may breakdowns during any phase of service.
Most online games at the moment are marketing or sales tools a drawn-out version of the "click here to win a free vacation" model.
In this section, we present the numerical illustration to evaluate the queue size distribution for the single server deterministic vacation model using the analytical results derived in previous section.
Ke et al. (2011) made an algorithmic analysis of unreliable server machine repair system with spares by developing multi-server synchronous vacation model with service interruptions due to server failure.
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In the recent past, the server vacation models have been studied to analyze the system performance in specific situations wherein the server becomes unavailable for some times.
Server vacation models are useful for queueing systems in which the server wants to utilize his idle time for different purposes.
Applications of the server with multiple vacation models can be found in manufacturing systems, designing of computer and communication systems, etc. Queueing systems with multiple server vacations have attracted the attention of numerous researchers.
By applying the supplementary variable technique, we develop a unified solution to both the single-vacation and multiple-vacation models and for either the PBAS (partial batch acceptance strategy) or the WBAS (whole batch acceptance strategy) service disciplines.
Cheng et al. [6] introduced the scheduling of tasks based on a vacation queuing model.
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