An equivalent definition of the profinite group
Posted by Li Zhan, at math.stackexchange.com,
A profinite group is by defination a topological group $G$ which is Hausdorff , compact and totally disconnected. How to prove…
Cohomology of number fields
Overview of attention for book
Table of Contents
-
Altmetric BadgeBook Overview
-
Altmetric BadgeChapter 1 Cohomology of Profinite Groups
-
Altmetric BadgeChapter 2 Some Homological Algebra
-
Altmetric BadgeChapter 3 Duality Properties of Profinite Groups
-
Altmetric BadgeChapter 4 Free Products of Profinite Groups
-
Altmetric BadgeChapter 5 Iwasawa Modules
-
Altmetric BadgeChapter 6 Galois Cohomology
-
Altmetric BadgeChapter 7 Cohomology of Local Fields
-
Altmetric BadgeChapter 8 Cohomology of Global Fields
-
Altmetric BadgeChapter 9 The Absolute Galois Group of a Global Field
-
Altmetric BadgeChapter 10 Restricted Ramification
-
Altmetric BadgeChapter 11 Iwasawa Theory of Number Fields
-
Altmetric BadgeChapter 12 Anabelian Geometry