p-adic heights and p-adic Hodge theory

Main
Mathematics - Number Theory
p-adic heights and p-adic Hodge theory

p-adic heights and p-adic Hodge theory

Denis Benois

0 / 0

How much do you like this book?

What’s the quality of the file?

Download the book for quality assessment

What’s the quality of the downloaded files?

Categories:

Mathematics - Number Theory

Year:

2020

Publisher:

Société Mathématique de France

Language:

english

Pages:

135

ISBN:

9782856299266

Series:

Memoires de la Société Mathématique de France 167

File:

PDF, 1.40 MB

IPFS:

,

english, 2020

Read Online

Conversion to is in progress

Conversion to is failed

You may be interested in

Chol Park (박 철), Zicheng Qian (钱子诚) — On mod p local-global compatibility for GLn(Qp) in the ordinary case

Masum Billal, Samin Riasat — Integer Sequences: Divisibility, Lucas and Lehmer Sequences

Barry Mazur, Karl Rubin — Kolyvagin Systems

Borovoi, Mikhail — Abelian Galois cohomology of reductive groups

Ieke Moerdijk — Notes on Homological Algebra (homalg2007)

Pierre Schapira — An Introduction to Categories and Sheaves

Andrei Jorza — Math 162b Topics in Number Theory: Introduction to p-adic Hodge Theory

Samuel John Marsh — The Morava E-theories of finite general linear groups

Jean Gallier, Jocelyn Quaintance — A Gentle Introduction to Homology, Cohomology, and Sheaf Cohomology [Lecture notes]

Daniel Murfet — The Rising Sea: lecture notes on algebraic geometry [expository notes]

Gallier J., Quaintance J — A gentle introduction to homology, cohomology, and sheaf cohomology

Uwe Jannsen — Algebraic number theory II

Nicolas Garrel — An introduction to Galois cohomology through central simple algebras

Emerton M., Kisin M. — The Riemann-Hilbert correspondence for unit F-crystals

— Algebraic Topology 003

Wiles A.J. — Modular elliptic curves and Fermat’s Last Theorem

Andrew Wiles — Modular elliptic curves and Fermat’s last theorem

Ahmed Abbes; Michel Gros; Takeshi Tsuji — The p-adic Simpson Correspondence

Gallier J., Quaintance J — A gentle introduction to homology, cohomology, and sheaf cohomology

Pierre Berthelot, Jean-Marc Fontaine, Luc Illusie, Kazuya Kato , Michael Rapoport — Cohomologies p-adiques et application arithmétiques

Gallier J., Quaintance J — A gentle introduction to homology, cohomology, and sheaf cohomology

Edwin Weiss — Cohomology of groups

Edwin Weiss — Cohomology of Groups

Abbes, Ahmed; Faltings, Gerd; Gros, Michel; Tsuji, Takeshi — The p-adic Simpson correspondence

Marc Levine — Mixed motives

F.W. Kamber, P. Tondeur — Invariant Differential Operators and the Cohomology of Lie Algebra Sheaves

Mazur B., Rubin K. — Kolyvagin systems

Bloch, Spencer; Lewis, James Dominic; Jeu, Rob de — Motives and Algebraic Cycles: A Celebration in Honour of Spencer J. Bloch

D. Abramovich, A. Bertram, L. Katzarkov, R. Pandharipande, M. Thaddeus (ed.) — Algebraic Geometry: Seattle 2005: 2005 Summer Research Institute, July 25- August 12. 2005, Unversity Of Washington, Seattle, Washington part 1

Ralph Greenberg — Iwasawa theory, projective modules, and modular representations

Bloch S.J., et al. (eds.) — Applications of algebraic K-theory to algebraic geometry and number theory, Part 1

Jose Ignacio Burgos Gil, Rob De Jeu, James D. Lewis, Juan Carlos Naranjo, Wayne Raskind — Regulators: Regulators III Conference, July 12-22, 2010, Barcelona, Spain

Kenneth A. Ribet — Current Trends in Arithmetical Algebraic Geometry

Ahmed Abbes; Michel Gros; Takeshi Tsuji — The p-adic Simpson Correspondence (AM-193)

Pierre BERTHELOT, Jean-Marc FONTAINE, Luc ILLUSIE, Kazuya KATO, Michael RAPOPORT — Cohomologies P-adiques Et Applications Arithmetiques (II)

Jan Nekovar — Selmer Complexes

Fabrizio Andreatta, Stephane Bijakowski, Adrian Iovita, Payman L. Kassaei, Vincent Pilloni — Arithmetique P-adique Des Formes De Hilbert

Most frequently terms