activity
20102013
most citedA theory of minimal K-types for flat G-bundles

12 citations · 35 across the 6 of their papers we have counts for

collaborators

6 papers

math.AG2013★ 8 cited

Flat G-bundles and regular strata for reductive groups

Christopher L. Bremer, Daniel S. Sage

Let LG be an algebraic loop group associated to a reductive group G. A fundamental stratum is a triple consisting of a point x in the Bruhat-Tits building of LG, a nonnegative real…

math.AG2013★ 12 cited

A theory of minimal K-types for flat G-bundles

Christopher L. Bremer, Daniel S. Sage

The theory of minimal K-types for p-adic reductive groups was developed in part to classify irreducible admissible representations with wild ramification. An important observation…

math.AG2011

Generalized Serre conditions and perverse coherent sheaves

Christopher L. Bremer, Daniel S. Sage

In algebraic geometry, one often encounters the following problem: given a scheme X, find a proper birational morphism from Y to X where the geometry of Y is "nicer" than that of X…

math.AG2010

Epsilon Factors for Meromorphic Connections and Gauss Sums

Christopher L. Bremer

Let is be vector bundle with meromorphic connection on $\proj^1/k$ for some field $k \subset \cplx$, and let be the sheaf of horizontal sections on the analytic po…

math.AG2010★ 8 cited

Isomonodromic deformations of connections with singularities of parahoric formal type

Christopher L. Bremer, Daniel S. Sage

In previous work, the authors have developed a geometric theory of fundamental strata to study connections on the projective line with irregular singularities of parahoric formal t…

math.AG2010★ 7 cited

Moduli spaces of irregular singular connections

Christopher L. Bremer, Daniel S. Sage

In the geometric version of the Langlands correspondence, irregular singular point connections play the role of Galois representations with wild ramification. In this paper, we dev…