Counting local systems with principal unipotent local monodromy

By P. Deligné, Y. Flicker. 2013

55 citations recorded by the source corpus.

Subfields: Artificial Intelligence, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/e9b8a7cfadee5031894f19a224796be41a7f0090

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Artificial Intelligence

1. M. Kerz
2. O. Schiffmann
3. L. Illusie

In Geometry and Topology

1. M. Kerz
2. H. Esnault
3. O. Schiffmann
4. O. Fujino
5. Andrew Mathas
6. L. Illusie
7. Karl Schwede
8. Andrei Neguț

In Mathematical Physics

1. M. Kerz
2. H. Esnault
3. O. Schiffmann
4. Andrei Neguț
5. O. Rondigs
6. P. Ostvaer
7. Carlos Simpson
8. C. Sabbah

Citations in the corpus

• Indecomposable vector bundles and stable Higgs bundles over smooth projective curves (2014, background): “ng as well. This would then provide an answer to a question raised by Deligne in the context of the counting of the number of irreducible l-adic local systems on a curve defined over a finite field (see [DF]). These extensions to the parabolic setting will be the subject of a companion paper. KAC POLYN”
• A FINITENESS THEOREM FOR GALOIS REPRESENTATIONS OF FUNCTION FIELDS OVER FINITE FIELDS (AFTER DELIGNE) (2012, background): “Two further examples are computed in [14].”