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Markov Processes
Last Updated: 2026-02-05 16:29:37
Abstract
This course is meant to serve as an introduction to the theory of Markov processes on finite or countable state spaces. We will discuss what a Markov process is along with associated concepts such as transition probabilities, recurrence, transience, ergodicity, reversibility etc. We will motivate various abstract notions introduced with concrete examples from physics and statistics.
Objective
I. Discrete-time Markov processes, i.e. Markov chains, e.g. the random walk on the integers II. Transition probabilities and Doeblin's theorem III. Stationary probabilities and ergodic properties IV. Continuous-time Markov processes. e.g. the Poisson process V. Reversibility
Resources
Literature
An Introduction to Markov Processes: Daniel W. Stroock
General Information
- Language
- English
- Levels
- BSC , MSC
Examination
- Type
- session examination
- Mode
- oral 20 minutes
Course Components
| Type | Title | Time & Place | Hours |
|---|---|---|---|
| lecture |
Markov Processes
Takes place in the first half of the semester until mid October.
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20 h semesterly |
Offered In
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Electives (For the Master's degree in Applied Mathematics the following additional condition (not manifest in myStudies) must be obeyed: At least 14 of the required 26 credits from core courses and electives must be acquired in areas of applied mathematics and further application-oriented fields.)
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Statistics Master (The following courses belong to the curriculum of the Master's Programme in Statistics. The corresponding credits do not count as external credits even for course units where an enrolment at ETH Zurich is not possible.)