1-affineness conjecture for the de Rham local systems prestack

Let GG be an affine algebraic group, and let LocSysG(D)\operatorname{LocSys}_G(\overset{\circ}{{\mathcal D}}) denote the prestack of de Rham GG-local systems on the punctured formal disc D\overset{\circ}{{\mathcal D}}. 1-affineness conjecture. The prestack LocSysG(D)\operatorname{LocSys}_G(\overset{\circ}{{\mathcal D}}) is 1-affine for any affine algebraic group GG. This claim concerns the 1-affineness of a central prestack in local geometric Langlands; the supplied text does not establish whether it is intended as a conjecture or whether it has been resolved.

Sources & referencesView supporting material

Primary source

Sam Raskin, “On the notion of spectral decomposition in local geometric Langlands”, arXiv:1511.01378 (2015).

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