List questions from random-walk

Published on 23 Sep 2014 - 17:25

97

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counting combinations of {+1, -1} with constraints

Published on 26 Sep 2014 - 20:53

299

Views

Random walk question

Published on 01 Oct 2014 - 20:24

152

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Cumulative minimum of an Ornstein-Uhlenbeck process

Published on 26 Mar 2026 - 12:41

356

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Random walk and Occupation measure

Published on 04 Oct 2014 - 18:43

42

Views

What is the meaning $P[\frac{1}{n}\sum_{k=1}^{n}Z_k \le \frac{1}{2}\text{ for infinitely many }n]=0$

Published on 06 Oct 2014 - 23:58

68

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Is there a name for the following random process?

Published on 07 Oct 2014 - 2:44

41

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Probability of a Brownian Motion to fall in a bandwidth

Published on 09 Oct 2014 - 18:04

71

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About random walk 1D

Published on 10 Oct 2014 - 16:37

1.4k

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Random Walk and strong law

Published on 26 Mar 2026 - 9:36

115

Views

Random walks: number of crosses between $-\sqrt{x}$ and $\sqrt{x}$

Published on 15 Oct 2014 - 10:51

85

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Random walk on $\mathbb{Z}$ (probability to be again in the starting point after n steps)

Published on 17 Oct 2014 - 20:55

412

Views

Symmetric Random walk on $\mathbb {Z}^d$

Published on 17 Oct 2014 - 22:05

813

Views

Expected number of returns to zero in a symmetric random walk - closed form

Published on 19 Oct 2014 - 17:45

134

Views

Simple random walk in the limit

Published on 19 Oct 2014 - 22:33

List Question

Random sequence of $0$'s and $1$'s - what is the average 'in a row' succession

counting combinations of {+1, -1} with constraints

Random walk question

Cumulative minimum of an Ornstein-Uhlenbeck process

Random walk and Occupation measure

What is the meaning $P[\frac{1}{n}\sum_{k=1}^{n}Z_k \le \frac{1}{2}\text{ for infinitely many }n]=0$

Is there a name for the following random process?

Probability of a Brownian Motion to fall in a bandwidth

About random walk 1D

Random Walk and strong law

Random walks: number of crosses between $-\sqrt{x}$ and $\sqrt{x}$

Random walk on $\mathbb{Z}$ (probability to be again in the starting point after n steps)

Symmetric Random walk on $\mathbb {Z}^d$

Expected number of returns to zero in a symmetric random walk - closed form

Simple random walk in the limit

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