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Dec 30, 2009 at 0:39 vote accept john mangual
Dec 24, 2009 at 19:28 answer added Dmitri Panov timeline score: 4
Dec 22, 2009 at 22:19 comment added john mangual OK, so when we talk about mapping class groups, there's usually an action going on. In my case, that's probably the action on the orbits of the billiard flow or on the moduli space of translation surfaces itself. Let me think about this a bit more...
Dec 22, 2009 at 21:15 answer added JSE timeline score: 5
Dec 22, 2009 at 12:36 history edited Sam Nead
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Dec 22, 2009 at 3:13 comment added Ryan Budney If your standard for concrete is $SL(2, \mathbb Z)$ you might not like the kinds of answers you get for other mapping class groups. :) Usually people come to understand mapping class groups by their actions on things -- Teichmuller space, the space of curves in the surface (curve complexes), etc. If all you care about is elements of the mapping class group up to conjugacy, a nice way to study them is by the surface bundles over a circle you can form using the mapping as monodromy.
Dec 22, 2009 at 3:07 answer added Andy Putman timeline score: 25
Dec 22, 2009 at 1:58 history asked john mangual CC BY-SA 2.5