<--- Back to Details
First PageDocument Content
Cohomology theories / Hodge theory / Algebraic topology / Algebraic number theory / Crystalline cohomology / P-adic Hodge theory / Cohomology / Étale cohomology / De Rham cohomology / Abstract algebra / Algebra / Homological algebra
Date: 2013-09-27 15:49:52
Cohomology theories
Hodge theory
Algebraic topology
Algebraic number theory
Crystalline cohomology
P-adic Hodge theory
Cohomology
Étale cohomology
De Rham cohomology
Abstract algebra
Algebra
Homological algebra

SYNTOMIC COHOMOLOGY AND p-ADIC REGULATORS FOR VARIETIES OVER p-ADIC FIELDS ´ R, ˇ WIESLAWA NIZIOL JAN NEKOVA Abstract. We show that the logarithmic version of the syntomic cohomology of Fontaine and Messing

Add to Reading List

Source URL: www.math.utah.edu

Download Document from Source Website

File Size: 656,14 KB

Share Document on Facebook

Similar Documents

CLASS FIELD THEORY P. Stevenhagen Explicit Algebraic Number Theory Oberwolfach Seminar November 2002

CLASS FIELD THEORY P. Stevenhagen Explicit Algebraic Number Theory Oberwolfach Seminar November 2002

DocID: 1voYb - View Document

Advanced algebraic number theory  Advanced algebraic number theory A. Page IMB INRIA/Université de Bordeaux

Advanced algebraic number theory Advanced algebraic number theory A. Page IMB INRIA/Université de Bordeaux

DocID: 1vmt5 - View Document

MATH 205 (TOPICS IN ALGEBRAIC NUMBER THEORY) - SPRINGProfessor: Cristian D. Popescu Course Topic: Global Fields Course Description: The main goal of this course is to understand global fields (finite field extensi

MATH 205 (TOPICS IN ALGEBRAIC NUMBER THEORY) - SPRINGProfessor: Cristian D. Popescu Course Topic: Global Fields Course Description: The main goal of this course is to understand global fields (finite field extensi

DocID: 1uKaO - View Document

Algebraic Number Theory (PARI-GP versionBinary Quadratic Forms 2 create ax2 + bxy

Algebraic Number Theory (PARI-GP versionBinary Quadratic Forms 2 create ax2 + bxy

DocID: 1uHHs - View Document

ELLIPTIC CURVES AND IWASAWA’S µ = 0 CONJECTURE R. SUJATHA To Parimala on the occasion of her sixtieth birthday 1. Introduction A fundamental problem in algebraic number theory concerns the study of the absolute

ELLIPTIC CURVES AND IWASAWA’S µ = 0 CONJECTURE R. SUJATHA To Parimala on the occasion of her sixtieth birthday 1. Introduction A fundamental problem in algebraic number theory concerns the study of the absolute

DocID: 1uAwD - View Document