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Jul 31, 2018 at 0:26 history edited David Roberts CC BY-SA 4.0
Expanded tags, fixed small TeX bug
Jul 11, 2010 at 2:40 vote accept Theo Johnson-Freyd
May 8, 2010 at 18:36 answer added André Henriques timeline score: 10
Apr 12, 2010 at 9:15 comment added Jeffrey Giansiracusa You might also want to look at Hepworth's other paper, arXiv:0712.2432 'Morse Inequalities for Orbifold Cohomology' though I think it doesn't quite answer the question that you've posed.
Apr 6, 2010 at 21:27 comment added Zoran Skoda Similar motivation is in Hepworth
Feb 21, 2010 at 2:37 comment added Theo Johnson-Freyd @Charles: That's a good suggestion. This isn't my area, and more generally I don't really care about the actual "Morse Theory" of stacks. All I really care about is the local question of whether I can make my critical point nondegenerate. But, yes, the literature very well might answer it.
Feb 21, 2010 at 2:13 comment added Charles Rezk There is a literature on "equivariant Morse theory" (of which my ignorance is nearly total). Have you looked into this? In particular, your question seems to specialize to a pretty natural-looking question about a G-invariant morse function on a manifold equipped with a G-action.
Feb 21, 2010 at 0:11 history asked Theo Johnson-Freyd CC BY-SA 2.5