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Nov 21, 2011 at 0:55 comment added Alex Laumon has an article on Fourier transform for $\mathbb{G}_m$-equivariant sheaves ("La transformation de Fourier homogène"), but I don't remember if he says anything about Riemann-Hilbert (I think not, but it might still be a useful reference).
Nov 20, 2011 at 19:17 history edited Ben Webster CC BY-SA 3.0
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Oct 28, 2009 at 23:13 comment added Ben Webster I suppose I should have said G_m equivariant. To take the Fourier transform of anything else is to invite madness into your life.
Oct 28, 2009 at 23:11 history edited Ben Webster CC BY-SA 2.5
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Oct 28, 2009 at 23:03 comment added David Treumann I'm worried about things like the skyscraper D-module on A^1 supported away from the origin. I think that the Fourier transform of this does not have regular singularities, so how can it commute with Riemann-Hilbert? But if I understand you, you're saying that I should be looking at G_m-equivariant sheaves on all of these things, and then there will be a nice comparison theorem. When you put it like that...
Oct 28, 2009 at 21:22 history answered Ben Webster CC BY-SA 2.5