Timeline for Random walk on a two-dimensional uniform grid
Current License: CC BY-SA 2.5
12 events
| when toggle format | what | by | license | comment | |
|---|---|---|---|---|---|
| Sep 13, 2010 at 12:10 | vote | accept | Seb67 | ||
| S Sep 13, 2010 at 12:10 | vote | accept | Seb67 | ||
| Sep 13, 2010 at 12:10 | |||||
| Sep 13, 2010 at 12:10 | vote | accept | Seb67 | ||
| S Sep 13, 2010 at 12:10 | |||||
| Sep 13, 2010 at 12:04 | vote | accept | Seb67 | ||
| Sep 13, 2010 at 12:04 | |||||
| Sep 13, 2010 at 11:48 | answer | added | sleepless in beantown | timeline score: 2 | |
| Sep 13, 2010 at 11:36 | comment | added | alext87 | Surely this is a random walk that can go 'backwards' with probability $0$. :) | |
| Sep 13, 2010 at 11:35 | answer | added | Benoît Kloeckner | timeline score: 4 | |
| Sep 13, 2010 at 11:29 | answer | added | alext87 | timeline score: 0 | |
| Sep 13, 2010 at 11:25 | answer | added | Robin Chapman | timeline score: 1 | |
| Sep 13, 2010 at 10:54 | answer | added | alext87 | timeline score: 1 | |
| Sep 13, 2010 at 10:48 | comment | added | Seb67 | Actually I have a few more questions :). 1) Is there any name for this kind of "increasing" random walks ? I can find a lot of things on random walk that can also go backwards, but not really on the one I described. 2) If you take the same random walk on the lattice $ \\{0, 1/n, \dots, 1\\}^2 $ and let $n$ tends to infinity, what kind of process do you obtain ? | |
| Sep 13, 2010 at 10:35 | history | asked | Seb67 | CC BY-SA 2.5 |