TMA4265 Stochastic Processes, Autumn 2013

Lecture plan

This schedule is tentative, changes will appear.

R = Ross, Introduction to probability models, 10th edition, Academic Press

Week Topics Reading
34 21.08 Review: Probability and random variables R: Ch. 1 and 2
22.08 Exercises: Introduction to R
23.09 Review: Probability and random variables R: Ch. 1 and 2
35 28.08 Conditional expectation R: Ch. 3.1, 3.2, 3.3
30.08 Conditional expectation R: Ch. 3.4, 3.5
36 04.09 Conditional expectation R: Ch. 3.6, 4.1
06.09 Markov chains R: Ch. 4.2, 4.3
37 11.09 Markov chains R: Ch. 4.3
13.09 No lecture, exercise work
38 18.09 Markov chains R: Ch. 4.4
20.09 Markov chains R: Ch. 4.4
39 25.09 Markov chains R: Ch. 4.4, 4.5.1
27.09 Markov chains R: Ch. 4.6, 4.7
40 02.10 Markov chains R: Ch. 4.7, 4.8
04.10 Markov chain R: Ch. 4.8, 4.9
41 09.10 Poisson process R: Ch. 5.1, 5.2
11.10 Poisson process R: Ch. 5.3
42 16.10 Project (Nullrommet 380A)
18.10 Project (No lecture)
43 23.10 Poisson Process R: Ch. 5.3
25.10 Markov chains R: Ch. 6.1, 6.2, 6.3
44 30.10 Markov chains R: Ch. 6.3,6.4
01.11 Markov chains R: Ch. 6.4
45 06.11 Markov chains R: Ch. 6.5
08.11 Markov chains & Queueing Theory R: Ch. 6.6, Ch. 8.1, 8.2, 8.3.1
46 13.11 Queueing Theory R: Ch. 8.3.2, 8.3.4
15.11 Queueing Theory R: Ch. 8.3.5, 8.5
47 20.11 Queueing Theory R: Ch. 8.9.1, 8.9.2
22.11 Brownian motion R: Ch. 10.1, 10.3

Lecture material

2013-11-28, Andrea Riebler