Timeline for Pseudoanosov mapping torus and length of curves.
Current License: CC BY-SA 3.0
11 events
when toggle format | what | by | license | comment | |
---|---|---|---|---|---|
Apr 26, 2015 at 19:51 | comment | added | Sam Nead | Yes - this always happens if $S - X$ is more than a collection of annuli and pairs of pants. | |
Mar 25, 2012 at 19:23 | vote | accept | shurtados | ||
Mar 25, 2012 at 19:23 | comment | added | shurtados | Thanks for that and for your answer. Do you know any example where the curves in the complement of $X$ don't have short length? | |
Mar 25, 2012 at 19:21 | vote | accept | shurtados | ||
Mar 25, 2012 at 19:23 | |||||
Mar 19, 2012 at 11:52 | answer | added | Sam Nead | timeline score: 4 | |
Mar 19, 2012 at 11:44 | comment | added | Sam Nead | (I edited your post to make the notation in the last paragraph match the previous paragraphs.) | |
Mar 19, 2012 at 11:39 | history | edited | Sam Nead | CC BY-SA 3.0 |
Made notation in last paragraph match notation in previous.
|
Mar 19, 2012 at 11:34 | comment | added | Sam Nead | Regarding the last paragraph - Suppose $\phi$ is pA in all of $S$, and $\sigma$ is pA in $X$, a strict subsurface. The lengths of the curves of $\partial X$ go to zero in $M_{\phi \sigma^n}$, as $n$ goes to infinity. But for curves in the complement of $X$, yet not in the boundary, their length does not go to zero. | |
Mar 19, 2012 at 9:59 | answer | added | Ian Agol | timeline score: 3 | |
Mar 19, 2012 at 6:49 | history | edited | shurtados | CC BY-SA 3.0 |
edited title
|
Mar 19, 2012 at 6:11 | history | asked | shurtados | CC BY-SA 3.0 |