Construction de (φ,Γ)-modules: représentations p-adiques et B-paires

By Laurent Berger. 2008

74 citations recorded by the source corpus.

Subfields: Geometry and Topology, Mathematical Physics, Pharmacology

View Paper: https://www.semanticscholar.org/paper/3c45eb55c13e36bbd9803370ff5e5c18048d27d4

How researchers see this paper

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

In Geometry and Topology

1. Kiran S. Kedlaya
2. Ruochuan Liu
3. Pierre Colmez
4. G. Dospinescu
5. Peter Scholze
6. Vytautas Paškūnas
7. Jonathan Pottharst
8. Alan G. B. Lauder

In Mathematical Physics

1. Ruochuan Liu
2. Kiran S. Kedlaya
3. Pierre Colmez
4. G. Dospinescu
5. Peter Scholze
6. Vytautas Paškūnas
7. Jonathan Pottharst
8. Kentaro Nakamura

In Pharmacology

1. Pierre Colmez
2. Kiran S. Kedlaya
3. Ruochuan Liu

Citations in the corpus

• Relative P-adic Hodge Theory: Foundations (2013, methodology): “In case R = L, the morphism Spec(R1 ⊕ R2)→ Proj(P ) is faithfully flat, so it can be used to define quasicoherent sheaves and compute their cohomology; this is related to Berger’s construction of B-pairs [10].”
• The p-adic local Langlands correspondence for GL_2(Q_p) (2013, background): “The classification of representations of finite height given in [3] shows that if D is of finite height, then D is trianguline15, so it suffices to treat the cases “D trianguline” and “D+ = {0}”.”