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Artin conductor
Artin L-Functions
Part III Essay on Serre's Conjecture
A Refinement of the Artin Conductor and the Base Change Conductor
L-FUNCTIONS Contents Introduction 1 1. Algebraic Number Theory 3 2
L-Functions and Non-Abelian Class Field Theory, from Artin to Langlands
Serre's Modularity Conjecture
A Zero Density Estimate for Dedekind Zeta Functions 3
Mod-2 Dihedral Galois Representations of Prime Conductor Kiran S
Ramification Groups and Artin Conductors of Radical Extensions of Q
Explicit Estimates for Arin L-Functions
Ramification Groups in Artin-Schreier-Witt Extensions
Ramification of Higher Local Fields, Approaches and Questions
On the Conductor of Certain Local L-Functions
A Note on Values of the Dedekind Zeta-Function at Odd Positive Integers
Algebraic Number Theory
Galois Representations
On the Zero-Free Region of Certain Families of Dedekind Zeta-Functions
On the History of Artin's L-Functions and Conductors Seven Letters from Artin to Hasse in the Year 1930
Top View
Galois Representations
Ramification Theory for Arbitrary Valuation Rings in Positive Residue
Galois Representations Attached to Type (1,Χ) Modular Forms
SERRE's MODULARITY CONJECTURE 1. Introduction
On the Functional Equation of the Artin L-Functions Robert P. Langlands
Galois Representations
Automorphic Representations with Local Constraints
SELF-DUAL ARTIN REPRESENTATIONS Functional
Ramification Groups and Artin Conductors of Radical
THE ANALYTIC CLASS NUMBER FORMULA and L-FUNCTIONS 1. Overview 3 2. L-Functions: Analytic Properties 5 2.1. Analytic Continuation
A Refinement of the Artin Conductor and the Base Change Conductor
A Note on the Irrationality of Values of Dedekind Zeta-Function at Odd
On the Local Artin Conductor F <Subscript>Artin </Subscript
Conductors and the Moduli of Residual Perfection
Character Theory and Artin L-Functions
Galois Module Structure of Rings of Integers Annales De L’Institut Fourier, Tome 30, No 3 (1980), P
Trivial L-Functions for the Rational Function Field
A Bisection of the Artin Conductor §1. Introduction
Iwasawa Theory for Artin Representations I
Conductors of L-Adic Representations
An Extension of Deligne-Henniart's Twisting Formula and Its Applications
Artin L-Functions
Arxiv:Math/0112305V2
ARTIN L-FUNCTIONS of SMALL CONDUCTOR Contents 1