Tssp-2022-23 — различия между версиями

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(Log-book)
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== Log-book ==
 
== Log-book ==
  
Week 1. Markov chains.
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Week 1. 2022-09-03
  
Lecture 1. Definition, transition probabilities, [https://github.com/bdemeshev/tssp_2022-23/raw/main/lectures/TSSP_m1_l1_DSBA3_2022.pdf pdf]
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Lecture. Markov chains, transition matrix, [https://github.com/bdemeshev/tssp_2022-23/raw/main/lectures/TSSP_m1_l1_DSBA3_2022.pdf pdf]
  
Class 1. Transition probabilities, first step analysis.
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Class. Transition matrix, first step analysis.
  
 
More:
 
More:
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[http://www.statslab.cam.ac.uk/~rrw1/markov/ Cambridge course] on Markov chains
 
[http://www.statslab.cam.ac.uk/~rrw1/markov/ Cambridge course] on Markov chains
  
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Week 2. 2022-09-10
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Lecture. Markov chains, stationary distribution, modes of convergence, [https://github.com/bdemeshev/tssp_2022-23/raw/main/lectures/TSSP_m1_l2_DSBA3_2022.pdf pdf]
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Class. Stationary distribution, modes of convergence
  
 
== Sources ==
 
== Sources ==

Версия 21:53, 10 сентября 2022

General course info

Grading

Fall grade = 0.3 HAs + 0.7 October Exam

Final grade = 0.2 Fall grade + 0.25 HAs + 0.15 December Midterm + 0.25 Spring Midterm + 0.15 Final Exam

Teachers and assistants

Lecturer: Peter Lukianchenko

Class teacher: Boris Demeshev, Sveta Popova, Maria Kirillova

Log-book

Week 1. 2022-09-03

Lecture. Markov chains, transition matrix, pdf

Class. Transition matrix, first step analysis.

More:

Cambridge course on Markov chains

Week 2. 2022-09-10

Lecture. Markov chains, stationary distribution, modes of convergence, pdf

Class. Stationary distribution, modes of convergence

Sources

MC + MCMC

  • James Norris, Markov chains (1998, no kernels)

Stochastic Calculus

  • Zastawniak, Basic Stochastic Processes

Time Series

UCM