The pro-unipotent radical of the pro-algebraic fundamental group of a compact Kähler manifold

Jonathan Pridham

Displaying similar documents to “The pro-unipotent radical of the pro-algebraic fundamental group of a compact Kähler manifold”

The deformation theory of representations of fundamental groups of compact Kähler manifolds

William M. Goldman, John J. Millson (1988)

Publications Mathématiques de l'IHÉS

Similarity:

Isocrystals with additional structure

Robert E. Kottwitz (1985)

Compositio Mathematica

Similarity:

The relative deformation theory of representations and flat connections and deformations of linkages in constant curvature spaces

Michael Kapovich, John J. Millson (1996)

Compositio Mathematica

Similarity:

Hodge modules on Shimura varieties and their higher direct images in the Baily–Borel compactification

José I. Burgos, Jörg Wildeshaus (2004)

Annales scientifiques de l'École Normale Supérieure

Similarity:

On the motive of a quotient variety.

Sebastián del Baño Rollin, Vicente Navarro Aznar (1998)

Collectanea Mathematica

Similarity:

We show that the motive of the quotient of a scheme by a finite group coincides with the invariant submotive.

Moduli of unipotent representations I: foundational topics

Ishai Dan-Cohen (2012)

Annales de l’institut Fourier

Similarity:

With this work and its sequel, , we initiate a study of the finite dimensional algebraic representations of a unipotent group over a field of characteristic zero from the modular point of view. Let $G$ be such a group. The stack $ℳ_{n} (G)$ of all representations of dimension $n$ is badly behaved. In this first installment, we introduce a nondegeneracy condition which cuts out a substack $ℳ_{n}^{nd} (G)$ which is better behaved, and, in particular, admits a coarse algebraic space, which we denote by $M_{n}^{nd} (G)$ . We also study...