排隊理論(英文授課)
Queuing Theory
| 節 | 週一 | 週四 |
|---|---|---|
2 09:00–09:50 | 排隊理論(英文授課) ED302(光復) | |
5 13:20–14:10 | 排隊理論(英文授課) ED302(光復) 2 節連堂 | |
6 14:20–15:10 |
* 根據陽明交大上課時間表所列
This course provides students with a rigorous framework with which they can model and analyze queueing systems. It includes the rigorous understanding of the theoretical background of queueing systems, the performance analysis of queueing systems, and the real-world applications of queueing models.
Probability Theory
無備註
1. Handout/slides + blackboard-writing 2. Students can raise or answer questions in Chinese, and also feel free to give me feedback and suggestions 3. Course policies - No late turn-in accepted for credit! - No makeup exam! No cheating! - Homework: Discussion is allowed, but collaboration/plagiary/copy is prohibited.
1. Four homework assignments (30%) 2. Midterm exam (30%) 3. Final exam (30%) 4. Project (10%)
Queueing Theroy: Introduction
- 講授:
- 3
Refresher of Probability and Transform Theories
Probability Z-transform Laplace transform
- 講授:
- 6
Stochastic Processes
Discrete-Time Markov Chains Continuous-Time Markov Chains Birth-Death Processes
- 講授:
- 9
Birth-Death Queueing Systems in Equilibrium
- 講授:
- 9
Markovian Queues in Equilibrium
- 講授:
- 6
M/G/1 Queueing System and Variants
- 講授:
- 9
教師未提供此項資料
Kleinrock, Queueing System- Volume 1: Theory, Wiley, 1975
- 地點
- EC 529
- 時間
- Tuesday 1:20-3:10pm
- 聯絡方式
- chiyuli@cs.nctu.edu.tw
