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Search options questions only not deleted user 35160
3 votes
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Random walk on $\mathbb{R}$ with "sticky" origin

Let $P_i$, $N_i$, and $Z_i$, $i\in\mathbb{N}$ be r.v.'s with the $P_i$, $N_i$, and $Z_i$ being identically distributed with known pdf's $f_P$, $f_N$, and $f_Z$, respectively; and with no dependence be …
Nick Broderick's user avatar
18 votes
2 answers
1k views

Random Walk on $\mathbb{R}$ with Uniformly Distributed Steps and "Reflective" Boundary at Or...

A particle lies on the real number line at the origin. For each step taken, the particle moves from its current position a distance (and direction) chosen equi-probably from range $[-1,r]$. However, i …
Nick Broderick's user avatar