Reference request on Riemann-Hilbert correspondence Announcing the arrival of Valued Associate #679: Cesar Manara Planned maintenance scheduled April 23, 2019 at 23:30 UTC (7:30pm US/Eastern)Books/Notes recommendation request: Multivalued functions/Riemann surfacesReference request for IntuitionismClassification of flat complex line bundlesReference request, self study of cardinals and cardinal arithmetic without ACreference request: proof that group characters are a basis for $L^2$Reference about Moduli Spaces of Riemann surfacesLooking for a reference that explains connections and curvature by double tangent spaceReference request for mean curvature and extrinsic geometryReference request for Kobayashi's 'Differential geometry of complex vector bundles'Reference request for group theory
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Reference request on Riemann-Hilbert correspondence
Announcing the arrival of Valued Associate #679: Cesar Manara
Planned maintenance scheduled April 23, 2019 at 23:30 UTC (7:30pm US/Eastern)Books/Notes recommendation request: Multivalued functions/Riemann surfacesReference request for IntuitionismClassification of flat complex line bundlesReference request, self study of cardinals and cardinal arithmetic without ACreference request: proof that group characters are a basis for $L^2$Reference about Moduli Spaces of Riemann surfacesLooking for a reference that explains connections and curvature by double tangent spaceReference request for mean curvature and extrinsic geometryReference request for Kobayashi's 'Differential geometry of complex vector bundles'Reference request for group theory
$begingroup$
I'm looking for any books, lecture notes, e.t.c for the Riemann-Hilbert correspondence in the form of the following equivalence between flat $G$-connections, $G$-local systems and Homomorphisms from a fundamental group to $G$.
differential-geometry algebraic-geometry reference-request complex-geometry
asked Apr 2 at 16:55
Grog SmithGrog Smith
11
$endgroup$
add a comment |
$begingroup$
I'm looking for any books, lecture notes, e.t.c for the Riemann-Hilbert correspondence in the form of the following equivalence between flat $G$-connections, $G$-local systems and Homomorphisms from a fundamental group to $G$.
differential-geometry algebraic-geometry reference-request complex-geometry
asked Apr 2 at 16:55
Grog SmithGrog Smith
11
$endgroup$
add a comment |
$begingroup$
I'm looking for any books, lecture notes, e.t.c for the Riemann-Hilbert correspondence in the form of the following equivalence between flat $G$-connections, $G$-local systems and Homomorphisms from a fundamental group to $G$.
differential-geometry algebraic-geometry reference-request complex-geometry
asked Apr 2 at 16:55
Grog SmithGrog Smith
11
$endgroup$
I'm looking for any books, lecture notes, e.t.c for the Riemann-Hilbert correspondence in the form of the following equivalence between flat $G$-connections, $G$-local systems and Homomorphisms from a fundamental group to $G$.
differential-geometry algebraic-geometry reference-request complex-geometry
differential-geometry algebraic-geometry reference-request complex-geometry
asked Apr 2 at 16:55
Grog SmithGrog Smith
11
asked Apr 2 at 16:55
Grog SmithGrog Smith
11
asked Apr 2 at 16:55
Grog SmithGrog Smith
11
asked Apr 2 at 16:55
Grog SmithGrog Smith
11
asked Apr 2 at 16:55
Grog SmithGrog Smith
11
11
add a comment |
add a comment |
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