Queuing Theory
| Code | Completion | Credits | Range | Language |
|---|---|---|---|---|
| 11THRO | ZK | 2 | 2P+0C+8B | Czech |
- Course guarantor:
- Šárka Voráčová
- Lecturer:
- Šárka Voráčová
- Tutor:
- Šárka Voráčová
- Supervisor:
- Department of Applied Mathematics
- Synopsis:
-
Discrete event process, definition, random distribution, and probability. Basic processes, process of revitalisation. Markov process, Markov models, Kendall classification, model M/M/1, models M/M/n. Non-markovian models, model M/C/n, models G/G/n. Models with continuous flow. Service net, examples of Petri net. Computer simulation.
- Requirements:
-
Linear algebra, graph theory, PT Petri net, fundamentals of mathematical statistics, MATLAB
- Syllabus of lectures:
- Syllabus of tutorials:
- Study Objective:
-
Basic principles of stochastic processes, simulation techniques and elementary analytical methods for investigation of queueing systems.
- Study materials:
-
Bacceli F., Brémaud P.: Elements of Queuing Theory, Springer – Verlag, Applications of Mathematics 26, 1994,
Kleinrock L.: Queuing Systems. orig. John Wiley and Sons, ruský překlad Moskva, 1979
- Note:
- Further information:
- https://www.fd.cvut.cz/department/k611/PEDAGOG/K611THO.html
- Time-table for winter semester 2024/2025:
- Time-table is not available yet
- Time-table for summer semester 2024/2025:
-
06:00–08:0008:00–10:0010:00–12:0012:00–14:0014:00–16:0016:00–18:0018:00–20:0020:00–22:0022:00–24:00
Mon Tue Wed Thu Fri - The course is a part of the following study plans:
-
- Master Full-Time LA from 2022/23 (compulsory course)
- Master Full-Time IS (joint degree) from 2023/24 (compulsory course)
- Master Full-Time LA from 2024/25 (compulsory course)
- Master Part-Time LA from 2024/25 (compulsory course)