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Jun 18, 2016 at 11:32 history edited Francesco Polizzi CC BY-SA 3.0
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May 17, 2011 at 20:21 comment added Jonathan Some kind of holomorphic slice theorem would imply this (though you might need additional hypotheses). See Sjamaar's paper here: jstor.org/pss/2118628
May 17, 2011 at 16:18 history edited Francesco Polizzi CC BY-SA 3.0
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May 17, 2011 at 15:48 vote accept Nail
May 17, 2011 at 15:12 comment added Nail Thanks! It's very helpful. How about this: Let G be complex Lie group acting on a complex manifold M. Assume the action is proper and free. Is the orbit space M/G a complex manifold? It is clear that M/G is at least an almost complex manifold. What's less clear, though I believe true, is that the almost complex structure is integrable. Does anyone has a source? Thanks!
May 17, 2011 at 14:35 comment added David E Speyer In characteristic zero, $\mathbb{G}_a$ has no nontrivial proper algebraic subgroups. So fixed point free does imply free in this case.
May 17, 2011 at 14:24 comment added Jonathan Free implies fixed point free but not vice versa. Do they have an example of a free action where the quotient is bad?
May 17, 2011 at 14:05 history edited Francesco Polizzi CC BY-SA 3.0
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May 17, 2011 at 13:58 history answered Francesco Polizzi CC BY-SA 3.0