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Global field

  • 8 Complete Fields and Valuation Rings

    8 Complete Fields and Valuation Rings

  • Little Survey on Large Fields – Old & New –

    Little Survey on Large Fields – Old & New –

  • Local-Global Methods in Algebraic Number Theory

    Local-Global Methods in Algebraic Number Theory

  • Branching Laws for Classical Groups: the Non-Tempered Case

    Branching Laws for Classical Groups: the Non-Tempered Case

  • Number Theory

    Number Theory

  • Arithmetic Deformation Theory Via Arithmetic Fundamental Groups and Nonarchimedean Theta-Functions, Notes on the Work of Shinichi Mochizuki

    Arithmetic Deformation Theory Via Arithmetic Fundamental Groups and Nonarchimedean Theta-Functions, Notes on the Work of Shinichi Mochizuki

  • On the Structure of Galois Groups As Galois Modules

    On the Structure of Galois Groups As Galois Modules

  • Notes on Galois Cohomology—Modularity Seminar

    Notes on Galois Cohomology—Modularity Seminar

  • Class Field Theory and the Local-Global Property

    Class Field Theory and the Local-Global Property

  • Course Notes, Global Class Field Theory Caltech, Spring 2015/16

    Course Notes, Global Class Field Theory Caltech, Spring 2015/16

  • Global Class Field Theory 1. the Id`Ele Group of a Global Field Let K Be a Global Field. for Every Place V of K We Write K V

    Global Class Field Theory 1. the Id`Ele Group of a Global Field Let K Be a Global Field. for Every Place V of K We Write K V

  • Math 676. Global Extensions Approximating Local Extensions 1

    Math 676. Global Extensions Approximating Local Extensions 1

  • Galois Groups of Local and Global Fields

    Galois Groups of Local and Global Fields

  • Algebraic Number Theory Notes

    Algebraic Number Theory Notes

  • Algebraic Number Theory Notes

    Algebraic Number Theory Notes

  • Arithmetic Equivalence for Function Fields, the Goss Zeta Function and a Generalization

    Arithmetic Equivalence for Function Fields, the Goss Zeta Function and a Generalization

  • Master Thesis Class Field Theory Artin

    Master Thesis Class Field Theory Artin

  • Math 223B - Algebraic Number Theory

    Math 223B - Algebraic Number Theory

Top View
  • Higher Newton Polygons and Integral Bases 11
  • Algebraic Number Theory
  • Topics in Absolute Anabelian Geometry Iii: Global Reconstruction Algorithms
  • Higher Dimensional Class Field Theory: the Variety Case
  • Artin and Brauer Reciprocity, Part II
  • 8. P-Adic Numbers 8.1. Motivation: Solving X 2 ≡ a (Mod Pn)
  • Math 249B. L-Functions and Dirichlet Density for Global Fields 1. Motivation Dirichlet Introduced the Functions L(S, Χ) For
  • On the Norm Groups of Global Fields N,,K* = (K&W E K* >
  • ON “HORIZONTAL” INVARIANTS ATTACHED to QUADRATIC FORMS Introduction Let F Be a Field of Characteristic = 2. the U-Invariant
  • Algebraic Number Theory
  • Arxiv:2004.13108V2 [Math.NT] 29 Apr 2020 N“Nta Ht Aabitfo H Edo Oui,[O1a Corollary 5.0.1
  • 11 Completing Extensions, Different and Discriminant Ideals
  • Galois Representations
  • Notes on Galois Modules
  • The Local-Global Principle
  • Number Theory in Function Fields, by Michael Rosen, Springer-Verlag
  • Inter-Universal Teichmüller Theory III: Canonical Splittings of the Log
  • Field (Mathematics) 1 Field (Mathematics)


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