16 citations · 51 across the 20 of their papers we have counts for
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math.DG2015★ 5 cited
On the Narasimhan-Seshadri correspondence for Real and Quaternionic vector bundles
Florent Schaffhauser
Let E be a Real or Quaternionic Hermitian vector bundle over a Klein surface M. We study the action of the gauge group of E on the space of Galois-invariant unitary connections and…
math.DG2015
Differential geometry of holomorphic vector bundles on a curve
Florent Schaffhauser
These notes are based on a series of five lectures given at the 2009 Villa de Leyva Summer School on Geometric and Topological Methods for Quantum Field Theory. The purpose of the…
math.DG2015
Lectures on Klein surfaces and their fundamental group
Florent Schaffhauser
The goal of these lectures is to give an introduction to the study of the fundamental group of a Klein surface. We start by reviewing the topological classification of Klein surfac…