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Adele ring

  • Class Numbers of CM Algebraic Tori, CM Abelian Varieties and Components of Unitary Shimura Varieties

    Class Numbers of CM Algebraic Tori, CM Abelian Varieties and Components of Unitary Shimura Varieties

  • Universal Adelic Groups for Imaginary Quadratic Number Fields and Elliptic Curves Athanasios Angelakis

    Universal Adelic Groups for Imaginary Quadratic Number Fields and Elliptic Curves Athanasios Angelakis

  • LECTURES on HEIGHT ZETA FUNCTIONS of TORIC VARIETIES by Yuri Tschinkel

    LECTURES on HEIGHT ZETA FUNCTIONS of TORIC VARIETIES by Yuri Tschinkel

  • ADELIC ANALYSIS and FUNCTIONAL ANALYSIS on the FINITE ADELE RING Ilwoo

    ADELIC ANALYSIS and FUNCTIONAL ANALYSIS on the FINITE ADELE RING Ilwoo

  • A RECIPROCITY LAW for CERTAIN FROBENIUS EXTENSIONS 1. Introduction for Any Number Field F, Let FA Be Its Adele Ring. Let E/F Be

    A RECIPROCITY LAW for CERTAIN FROBENIUS EXTENSIONS 1. Introduction for Any Number Field F, Let FA Be Its Adele Ring. Let E/F Be

  • Math 676. a Lattice in the Adele Ring Let K Be a Number Field, and Let S Be a Finite Set of Places of K Containing the Set

    Math 676. a Lattice in the Adele Ring Let K Be a Number Field, and Let S Be a Finite Set of Places of K Containing the Set

  • On Tate and His Mathematics – a Glossary∗

    On Tate and His Mathematics – a Glossary∗

  • Arxiv:1910.14471V1 [Math.LO] 31 Oct 2019 Ndtriigwa Sseil Oe-Hoeial,Aotteaeerin Se Adele Are the There About Model-Theoretically, Structures

    Arxiv:1910.14471V1 [Math.LO] 31 Oct 2019 Ndtriigwa Sseil Oe-Hoeial,Aotteaeerin Se Adele Are the There About Model-Theoretically, Structures

  • Determining Large Groups and Varieties from Small Subgroups and Subvarieties

    Determining Large Groups and Varieties from Small Subgroups and Subvarieties

  • On the Galois Cohomology Group of the Ring of Integers in a Global Field and Its Adele Ring

    On the Galois Cohomology Group of the Ring of Integers in a Global Field and Its Adele Ring

  • Model Theory of Adele Rings Over Number Fields

    Model Theory of Adele Rings Over Number Fields

  • The Vladimirov Heat Kernel in the Program of Jorgenson-Lang

    The Vladimirov Heat Kernel in the Program of Jorgenson-Lang

  • Abstract the Current Article Intends to Introduce the Reader to the Concept of Ideles and Adeles and to Describe Some of Their Applications in Modern Number Theory

    Abstract the Current Article Intends to Introduce the Reader to the Concept of Ideles and Adeles and to Describe Some of Their Applications in Modern Number Theory

  • THE CHARACTER GROUP of Q 1. Introduction the Characters of a Finite Abelian Group G Are the Homomorphisms from G to the Unit

    THE CHARACTER GROUP of Q 1. Introduction the Characters of a Finite Abelian Group G Are the Homomorphisms from G to the Unit

  • Masterarbeit

    Masterarbeit

  • On the Conjectures of Birch and Swinnerton-Dyer and a Geometric Analog

    On the Conjectures of Birch and Swinnerton-Dyer and a Geometric Analog

  • 25 Global Class Field Theory, the Chebotarev Density Theorem

    25 Global Class Field Theory, the Chebotarev Density Theorem

  • From Quadratic Reciprocity to the Langlands Program

    From Quadratic Reciprocity to the Langlands Program

Top View
  • OCTOBER 11, 2017 Let K Be a Global Field with Adele Ring A, G a Connected Reductive K-Group, Z a Maximal Central K-Torus, and DG
  • Algebraic Number Theory, a Computational Approach
  • Adelic Point Groups of Elliptic Curves E/K
  • Complex Multiplication and Lifting Problems
  • Artin's L-Series and Stark's Conjecture
  • An Elementary Introduction to the Langlands Program
  • Hecke Algebra Isomorphisms and Adelic Points on Algebraic Groups 3
  • Adele Groups, P-Adic Groups, Solenoids
  • Math 248A. a Lattice in the Adele Ring Let K Be a Number Field, and Let S Be a Finite Set of Places of K Containing the Set
  • Linking the Conjectures of Artin-Tate and Birch-Swinnerton-Dyer Compositio Mathematica, Tome 38, No 2 (1979), P
  • THE DEFINITION of an AUTOMORPHIC REPRESENTATION (AND HOW to GET ONE from a HOLOMORPHIC FORM) the References Are Missing, Sorry!
  • An Introduction to Automorphic Representations
  • L FUNCTIONS for the GROUP G2 the Method of L Functions Is One of the Major Methods for Analyzing Automorphic Forms. for Example
  • Math 129: Algebraic Number Theory Lectures 23–24: Strong Approximation, Ideles, and Ideals
  • Algebraic Number Theory
  • The Langlands Program
  • Arxiv:2007.09237V1 [Math.LO] 17 Jul 2020 Eodr 11S40,03C90
  • The Langlands Program Seminar


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