Monodromy Groups of Vector Bundles on p-adic Curves

Abstract

In [DW05] and [DW07], C. Deninger and A. Werner developed a partial p-adic analogue of the classical Narasimhan-Seshadri correspondence between vector bundles and representations of the fundamental group. We will investigate the various monodromy groups that occur in this theory, that is the image of these representations and their Zariski closure as well as the Tannaka dual group of these vector bundles.

References in corpus (2)

• Vector bundles and p-adic representations I
• On Tannaka duality for vector bundles on p-adic curves

Cited by in corpus (1)

• Semistable vector bundles and Tannaka duality from a computational point of view