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Feb 19, 2018 at 21:24 history edited Saal Hardali CC BY-SA 3.0
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Feb 19, 2018 at 17:35 vote accept Saal Hardali
Feb 19, 2018 at 14:14 comment added Saal Hardali @SimonWadsley That's cool! I would be really grateful If you could change your answer, so that understanding its content wouldn't require exiting the site.
Feb 19, 2018 at 14:12 comment added Simon Wadsley where continuity means as in your edit.
Feb 19, 2018 at 14:12 history edited Saal Hardali CC BY-SA 3.0
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Feb 19, 2018 at 14:11 comment added Simon Wadsley The paper I mention below shows that there is no counter-example in the continuous case. I don't know what happens without continuity.
Feb 19, 2018 at 14:11 history edited Saal Hardali CC BY-SA 3.0
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Feb 19, 2018 at 13:49 comment added Saal Hardali @SimonWadsley For starters i'm willing to ignore continuity entirely. Maybe a counterexample will convince me not to.
Feb 19, 2018 at 13:00 answer added Simon Wadsley timeline score: 4
Feb 19, 2018 at 12:59 comment added Rafael Mrden Oh, I see I was wrong, thanks. Of course, $\phi$ need not a priori be extendable to continuous functions.
Feb 19, 2018 at 12:56 comment added Simon Wadsley Do you have any continuity constraint on sheaf endomorphisms?
Feb 19, 2018 at 12:10 history edited Saal Hardali CC BY-SA 3.0
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Feb 19, 2018 at 12:07 comment added Saal Hardali @RafaelMrđen I'm not sure how Peetre's theorem can be applied here, $\mathcal{O}_D$ can't be in any obvious sense a sheaf of smooth sections of a vector bundle as smooth functions don't act on it by multiplication.
Feb 19, 2018 at 12:03 comment added Qfwfq @Rafael Mrđen: what about $\bar{\partial}$ ?
Feb 19, 2018 at 11:55 history edited Saal Hardali CC BY-SA 3.0
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Feb 19, 2018 at 11:23 comment added Rafael Mrden Such an operator cannot be support non-increasing, by Peetre's theorem ( en.wikipedia.org/wiki/Peetre_theorem ).
Feb 19, 2018 at 8:58 history edited Saal Hardali
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Feb 19, 2018 at 8:44 history edited Saal Hardali CC BY-SA 3.0
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Feb 19, 2018 at 8:39 history edited Saal Hardali
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Feb 19, 2018 at 8:33 history asked Saal Hardali CC BY-SA 3.0