Sur quelques représentations modulaires et p-adiques de GL2(Qp): I

By C. Breuil. Compositio Mathematica, 2003

263 citations recorded by the source corpus.

Subfields: Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/6c861cabcca029478ded60ccf45e35828693885c

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In Discrete Mathematics and Combinatorics

1. Vytautas Paškūnas
2. C. Breuil
3. F. Herzig
4. M. Kisin
5. M. Emerton

In Geometry and Topology

1. Vytautas Paškūnas
2. C. Breuil
3. Peter Scholze
4. F. Herzig
5. T. Gee
6. M. Emerton
7. M. Kisin
8. B. Bhatt

In Mathematical Physics

1. Vytautas Paškūnas
2. C. Breuil
3. Peter Scholze
4. F. Herzig
5. T. Gee
6. M. Emerton
7. M. Kisin
8. B. Bhatt

Citations in the corpus

• Extensions for supersingular representations of $GL_2(Q_p)$ (2007, background): “Soient G := GL2(Qp) et 7r, r des représentations lisses irréductibles de G sur des Fp-espaces vectoriels avec caractère central.”
• The emerging p-adic Langlands programme (2011, background): “The supersingular representations together with the Jordan-Hölder factors of the principal series exhaust the smooth irreducible representations of GL2(Qp) over kE with a central character ([2], [6]).”
• Towards a Modulo p Langlands Correspondence for GL2 (2012, methodology): “For r ≥ 0, recall we can identify SymQ2p with ⊕i=0Qpxy (see [4] or [6] or [18]).”