User Mirko

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"Constrained" Moser's Trick

@MoisheKohan I'm reading trhough the linked papare, but still I don't see how to get at least $C^1$ so easily...

Oct 5 at 13:41

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"Constrained" Moser's Trick

@moisheKohan Yea, I:ve just noticed that there is subtle issue about the smoothness of the map one obtains

Oct 3 at 17:15

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"Constrained" Moser's Trick

@MoisheKohan and regarding that assumption, luckily I have it. For the background I'm working with $\omega(0) = dx\wedge dy$

Oct 3 at 16:40

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"Constrained" Moser's Trick

@MoishaKohan I'll look into it. If that does the job, you have just saved my master graduation this month, and hence my phd admission

Oct 3 at 16:26

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"Constrained" Moser's Trick

And if we suppose that $G$ is a tree?

Oct 3 at 15:05

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"Constrained" Moser's Trick

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Oct 3 at 14:00

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Oct 3 at 13:53

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Editor

Oct 3 at 10:42

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Oct 3 at 10:37

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Oct 3 at 10:37

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Autobiographer

Oct 2 at 12:55