Arithmetic and Geometry over Local Fields

Released on by Bruno Anglès
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  • Arithmetic and Geometry over Local Fields Book Detail

  • Author : Bruno Anglès
  • Release Date : 2021-03-03
  • Publisher : Springer Nature
  • Genre : Mathematics
  • Pages : 337
  • ISBN 13 : 3030662497
  • File Size : 70,70 MB
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Arithmetic and Geometry over Local Fields by Bruno Anglès PDF Summary

Book Description: This volume introduces some recent developments in Arithmetic Geometry over local fields. Its seven chapters are centered around two common themes: the study of Drinfeld modules and non-Archimedean analytic geometry. The notes grew out of lectures held during the research program "Arithmetic and geometry of local and global fields" which took place at the Vietnam Institute of Advanced Study in Mathematics (VIASM) from June to August 2018. The authors, leading experts in the field, have put great effort into making the text as self-contained as possible, introducing the basic tools of the subject. The numerous concrete examples and suggested research problems will enable graduate students and young researchers to quickly reach the frontiers of this fascinating branch of mathematics.

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Arithmetic and Geometry over Local Fields

Arithmetic and Geometry over Local Fields

File Size : 30,30 MB
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This volume introduces some recent developments in Arithmetic Geometry over local fields. Its seven chapters are centered around two common themes: the study of

Arithmetic and Geometry Over Local Fields

Arithmetic and Geometry Over Local Fields

File Size : 99,99 MB
Total View : 9068 Views
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This volume introduces some recent developments in Arithmetic Geometry over local fields. Its seven chapters are centered around two common themes: the study of

Local Fields

Local Fields

File Size : 92,92 MB
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The goal of this book is to present local class field theory from the cohomo logical point of view, following the method inaugurated by Hochschild and developed

Arithmetic Geometry and Number Theory

Arithmetic Geometry and Number Theory

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Mathematics is very much a part of our culture; and this invaluable collection serves the purpose of developing the branches involved, popularizing the existing