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A Gentle Course in Local Class Field Theory - Local Number Fields, Brauer Groups, Galois Cohomology (Relié)

Edition en anglais

  • Cambridge University Press

  • Paru le : 01/12/2018
This book offers a self-contained exposition of local class field theory, serving as a second course on Galois theory. It opens with a discussion of several... > Lire la suite
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This book offers a self-contained exposition of local class field theory, serving as a second course on Galois theory. It opens with a discussion of several fundamental topics in algebra, such as profinite groups, p-adic fields, semisimple algebras and their modules, and homological algebra with the example of group cohomology. The book culminates with the description of the abelian extensions of local number fields, as well as the celebrated Kronecker-Weber theorem, in both the local and global cases.
The material will find use across disciplines, including number theory, representation theory, algebraic geometry, and algebraic topology.
  • Date de parution : 01/12/2018
  • Editeur : Cambridge University Press
  • ISBN : 978-1-108-42177-5
  • EAN : 9781108421775
  • Format : Grand Format
  • Présentation : Relié
  • Nb. de pages : 293 pages
  • Poids : 0.765 Kg
  • Dimensions : 17,3 cm × 25,0 cm × 2,6 cm
Written for beginning graduate students and advanced undergraduates, this book can be used in the classroom orfor independent study.

Biographie de Pierre Guillot

Pierre GUILLOT is a lecturer at the University of Strasbourg and a researcher at the Institut de Recherche Mathématique Avancée (IRMA). He has authored numerous research papers in the areas of algebraic geometry, algebraic topology, quantum algebra, knot theory, combinatorics, the theory of Grothendieck's dessins d'enfants, and Galois cohomology.

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