HIGHER CENTRAL EXTENSIONS AND COHOMOLOGY DIANA RODELO (joint work with Tim Van der Linden) We establish a Galois-theoretic interpretation of cohomology in semi-abelian categories: cohomology with trivial coefficients cla

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Yves Andr´ e ENS Paris Semicontinuity of some Newton polygons Pierre Berthelot Universit´e de Rennes D-perfect crystalline complexes Let k be a perfect field of characteristic p, W its ring of Witt vectors, let X

Source URL: www.ms.u-tokyo.ac.jp

• Homological algebra
• Galois theory
• Cohomology theories
• Algebraic geometry
• Crystalline cohomology
• P-adic Hodge theory
• Étale cohomology
• P-adic number
• Lubin–Tate formal group law
• Abstract algebra
• Algebra
• Algebraic number theory

Workshop “p-adic Arithmetic Geometry” November 20-22, 2006 Room 115, RIMS, Kyoto University Program

Source URL: www.kurims.kyoto-u.ac.jp

• Algebraic geometry
• Homological algebra
• Algebraic number theory
• Galois theory
• Crystalline cohomology
• Iwasawa theory
• P-adic Hodge theory
• Rigid cohomology
• P-adic L-function
• Abstract algebra
• Algebra
• Cohomology theories

SUPPLEMENT The first draft of the review was sent to a number of friends and colleagues, not all of whom had the time to respond, but some did and I am very grateful to those friends, especially James Arthur, Dipendra Pr

Source URL: www.sunsite.ubc.ca

• Number theory
• Automorphic forms
• Homological algebra
• Galois theory
• Algebraic number theory
• Langlands program
• Galois module
• Étale cohomology
• P-adic number
• Abstract algebra
• Mathematics
• Algebra

ABSOLUTE GALOIS ACTS FAITHFULLY ON THE COMPONENTS OF THE MODULI SPACE OF SURFACES: A BELYI-TYPE THEOREM IN HIGHER DIMENSION ROBERT W. EASTON AND RAVI VAKIL A BSTRACT. Given an object over Q, there is often no reason for

Source URL: math.stanford.edu

• Birational geometry
• Moduli theory
• Absolute Galois group
• Enriques–Kodaira classification
• Moduli space
• XTR
• Étale cohomology
• Abstract algebra
• Algebra
• Galois theory

Galois Theory and Diophantine geometry Minhyong Kim August 5, 2009 Lecture at Cambridge workshop, July, 2009 The author must confess to having contemplated for some years a diagram of the following sort. Diophantine geom

Source URL: www.ucl.ac.uk

• Homological algebra
• Topological groups
• Diophantine geometry
• Algebraic topology
• Motive
• Principal homogeneous space
• Abelian variety
• Algebraic geometry
• Cohomology
• Abstract algebra
• Algebra
• Group theory

FINITENESS OF K3 SURFACES AND THE TATE CONJECTURE arXiv:1107.1221v3 [math.AG] 2 Dec 2011 MAX LIEBLICH, DAVESH MAULIK, AND ANDREW SNOWDEN A BSTRACT. Given a finite field k of characteristic p ≥ 5, we show that the Tate

Source URL: arxiv.org

• Galois theory
• Homological algebra
• Algebraic number theory
• Cohomology theories
• Finite field
• P-adic Hodge theory
• Crystalline cohomology
• P-adic number
• Lattice
• Abstract algebra
• Algebra
• Field theory

Algebraic Number Theory, a Computational Approach William Stein November 14, 2012 2

Source URL: sage.math.washington.edu

• Field theory
• Galois theory
• Algebraic number field
• Class field theory
• Ideal class group
• Galois module
• Prime number
• Field
• Galois cohomology
• Abstract algebra
• Algebra
• Algebraic number theory

ON CERTAIN UNITARY GROUP SHIMURA VARIETIES by Elena Mantovan Abstract. — In this paper, we study the local geometry at a prime p of a certain class of (PEL)

Source URL: www.its.caltech.edu

• Algebraic geometry
• Shimura variety
• Étale cohomology
• Elliptic curve
• Group scheme
• Galois module
• Abelian variety
• Tate–Shafarevich group
• Barsotti–Tate group
• Abstract algebra
• Algebra
• Homological algebra

ON NON-BASIC RAPOPORT-ZINK SPACES ELENA MANTOVAN Abstract. In this paper we study certain moduli spaces of Barsotti-Tate groups constructed by Rapoport and Zink as local analogues of Shimura varieties. More precisely, gi

Source URL: www.its.caltech.edu

• Algebraic number theory
• Conjectures
• Automorphic forms
• Number theory
• Galois module
• Étale cohomology
• Admissible representation
• Local Langlands conjectures
• Algebraic number field
• Abstract algebra
• Algebra
• Representation theory of Lie groups