Queuing analysis of polling models
ACM Computing Surveys (CSUR)
Efficient visit frequencies for polling tables: minimization of waiting cost
Queueing Systems: Theory and Applications
Queueing Systems: Theory and Applications - Polling models
Frontiers in queueing: models and applications in science and engineering
Frontiers in queueing: models and applications in science and engineering
When Does Forced Idle Time Improve Performance in Polling Models?
Management Science
MORE ON USING FORCED IDLE TIME TO IMPROVE PERFORMANCE IN POLLING MODELS
Probability in the Engineering and Informational Sciences
Theory, Volume 1, Queueing Systems
Theory, Volume 1, Queueing Systems
Passive Optical Networks: Principles and Practice
Passive Optical Networks: Principles and Practice
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We consider a general polling model with N stations. The stations are served exhaustively and in cyclic order. Once a station queue falls empty, the server does not immediately switch to the next station. Rather, it waits at the station for the possible arrival of new work ("wait-and-see") and, in the case of this happening, it restarts service in an exhaustive fashion. The total time the server waits idly is set to be a fixed, deterministic parameter for each station. Switchover times and service times are allowed to follow some general distribution, respectively. In some cases, which can be characterized, this strategy yields a strictly lower average queuing delay than for the exhaustive strategy, which corresponds to setting the "wait-and-see credit" equal to zero for all stations. This extends the results of Peköz [12] and of Boxma et al. [4]. Furthermore, we give a lower bound for the delay for all strategies that allow the server to wait at the stations even though no work is present.