MATH 453(a) Queueing Theory — A
- Faculty
- Mathematics
- Last listed
- 1974–75
No longer offered. It’s in Waterloo’s scanned calendars from 1969–70 to 1974–75; the 1995–96 to 2023–24 calendars are on ucalendar.
Introductory study of queueing models from simple queues with Poisson arrival and Exponential service distributions to multiserver queueing models including: homogeneous and heterogeneous parallel servers; servers in series; and phase type service.- Methods of analysis introduced include differential-difference equations, probability generating functions and simulation. Recommended as a prerequisile for Math 453 (b). Recommended for operations research and computer science students. 2 hours lectures, one term Prerequisite: Introductory Probability
As printed in the 1974–75 calendar, read by OCR; the scanned page is the original.
Resources
Around the web
Found by uwloo’s link finder, which checks that each page names MATH 453.
- PMath 453/753, Fall 2019 Other · Fall 2019 · math.uwaterloo.ca · from Nico Spronk’s site Remove
Check it elsewhere
In the scanned calendars
How it read in each calendar from 1969–70 to 1974–75, newest first. The text is OCR of the scanned pages; years whose wording matches are shown once, from the clearest scan. Each year links to its page on uwloo and to that page of the scanned PDF.
1974–75 1 calendar
Introductory study of queueing models from simple queues with Poisson arrival and Exponential service distributions to multiserver queueing models including: homogeneous and heterogeneous parallel servers; servers in series; and phase type service.- Methods of analysis introduced include differential-difference equations, probability generating functions and simulation. Recommended as a prerequisile for Math 453 (b). Recommended for operations research and computer science students. 2 hours lectures, one term Prerequisite: Introductory Probability
1972–73 to 1973–74 2 calendars
Titled (b) Queuing Theory-B Z ! /.
Study of advanced queuing models including single server models with balking and reneging; jockeying between. queues; pre-emptive and non-preemptive priority queues; queuing models with batch arrival or service processes. Also included: advanced simulation models and the algebraic analysis of complex queuing systems. Recommended as a pre-requisite course for Math 885. Recommended for students interested in modelling techniques. 2 hours lectures, one term. Prerequisite: M 453 (a)
1969–70 to 1971–72 3 calendars
Input and Service-time distributions; Poisson process, Erlangian distribution. Single channel queue; differential-difference equations, integral equations. Complex queueing models. Monte Carlo techniques. 2 hours lectures.