Please use this identifier to cite or link to this item: https://hdl.handle.net/2440/40001
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Type: Conference paper
Title: On the application of a polling model with non-zero walk times and priority processing to a medical emergency-room environment
Author: Cicin-Sain, M.
Pearce, Charles Edward Miller
Sunde, J.
Citation: ITI 2001 : proceedings of the 23rd International Conference on Information Technology Interfaces : Pula, Croatia, June 19-22, 2001 / Damir Kalpić, Vesna Hljuz Dobrić (eds.), vol.1, pp. 49-56
Publisher: SRCE University Computing Centre, University of Zagreb
Issue Date: 2001
ISBN: 9539676932
Conference Name: International Conference on Information Technology Interfaces (23rd : 2001 : Pula, Croatia)
School/Discipline: School of Mathematical Sciences : Applied Mathematics
Statement of
Responsibility: 
Cicin-Sain, M. ; Pearce, C.E.M. ; Sunde, J.
Abstract: We consider a queueing model used previously (Scholz and Sunde, 1998) to model a military high frequency (HF) communication network. Our discussion has moved from the original case where we aimed to maintain a high grade of service for the highest priority traffic classes. The characteristics of this network were that link set-up time was longer than the service time: it often took longer to establish the connection than for the actual transmission of the message. In (Pearce et al., 2000) we looked at a polling model with multiple servers and multiple queues, with each server visiting the queues according to a server allocation algorithm. The queueing system comprises a set of waiting lines to which requests arrive to be served by a pool of servers. We restrict our attention to the case where movement of servers from queue to queue does not happen in zero time. Our discussion focuses on the basics of the two-queue situation. We look at the way this queueing model can be applied to a medical emergency room, where setting up for certain surgery procedures takes longer than the actual procedures themselves. The significance of this model is the applicability to different problems, from communication networks to medical emergency rooms.
DOI: 10.1109/ITI.2001.937996
Appears in Collections:Applied Mathematics publications

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