Showing 81 - 100 of 1,008

81

Torsion points on curves and common divisors of ak-1 and bk-1: Torsion points on curves and common divisors of \(a^k-1\) and \(b^k-1\)
Nir Ailon ; Zeév Rudnick
Acta Arithmetica. 113:31-38

matrices over function f... Mathematics - Algebraic... 11D61 Arithmetic theory of alg... Mathematics - Number The... matrices
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82

The Erdős Theorem and the Halberstam Theorem in function fields: The Erdős theorem and the Halberstam theorem in function fields
Liu, Yu-Ru
Acta Arithmetica. 114:323-330

Distribution functions a... Erdős-Kac theorem Arithmetic theory of alg... mean irreducible polynom... 0101 mathematics analogue of the normal o...
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83

Bounds of the Ideal Class Numbers of Real Quadratic Function Fields: Bounds of the ideal class numbers of real quadratic function fields
Kun Peng Wang ; Xian Ke Zhang
Acta Mathematica Sinica, English Series. 20:169-174

Arithmetic theory of alg... Continued fractions Class numbers, class gro... continued fractions 0101 mathematics quadratic function field...
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84

Digit derivatives and application to zeta measures
Sangtae Jeong
Acta Arithmetica. 112:229-245

zeta measure Arithmetic theory of alg... Cyclotomic function fiel... finite constant field Zeta and \(L\)-functions... 0101 mathematics
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86

On the refined class number formula for global function fields
Joongul Lee
Mathematical Research Letters. 11:583-587

class number formula Arithmetic theory of alg... Abelian \(L\)-function Class numbers, class gro... Zeta functions and \(L\)... 0101 mathematics
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87

A note on the Tate pairing of curves over finite fields
Hess, Florian K
Archiv der Mathematik. 82:28-32

Curves over finite and l... Computational aspects of... Tate pairing Arithmetic theory of alg... Cryptography Chebotarev density theor...
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88

On Kähler’s integral differential forms of arithmetic function fields: On Kähler's integral differential forms of arithmetic function fields
Ernst Kunz ; Rolf Waldi
Abhandlungen aus dem Mathematischen Seminar der Universität Hamburg. 73:297-310

Arithmetic theory of alg... arithmetic schemes dualizing sheaves 01 natural sciences valuations Kähler different
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89

The ABC theorem for higher-dimensional function fields: The \(abc\) theorem for higher-dimensional function fields
Julie Tzu-Yueh Wang ; Liang Chung Hsia
Transactions of the American Mathematical Society. 356:2871-2887

Number-theoretic analogu... Wronskian Arithmetic theory of alg... Approximation in non-Arc... Diophantine inequalities abc conjecture
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90

Low increasing tower of algebraic function fields and bilinear complexity of multiplication in any extension of Fq: Low increasing tower of algebraic function fields and bilinear complexity of multiplication in any extension of \(\mathbb F_q\)
Stéphane Ballet ; Bisson, Gaetan
Finite Fields and Their Applications. 9:472-478

Algebraic function field... Algebra and Number Theor... Arithmetic theory of alg... Algebraic curves Applied Mathematics [MATH.MATH-AG] Mathemati...
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91

a sato tate law for drinfeld modules: A Sato-Tate law for Drinfeld modules
Jiu-Kang Yu
Compositio Mathematica. 138(2):189-197

function field Sato-Tate law equidistribution Arithmetic theory of alg... Density theorems Drinfeld module
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92

Artin–Schreier extensions and Galois module structure: Artin-Schreier extensions and Galois module structure.
Akira Aiba
Journal of Number Theory. 102:118-124

local field Algebra and Number Theor... Arithmetic theory of alg... Galois theory Integral representations... Galois module structure...
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93

Subgroups of Class Groups of Algebraic Quadratic Function Fields: Subgroups of class groups of algebraic quadratic function fields
Xianke Zhang ; Kunpeng Wang
Chinese Annals of Mathematics. 24:315-322

Quadratic extensions Arithmetic theory of alg... Class numbers, class gro... Pell equation continued fractions 0101 mathematics
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94

The arithmetic of certain cubic function fields
Mark Bauer
Mathematics of Computation. 73:387-413

Arithmetic theory of alg... Cryptography Algebraic number theory... Algebraic functions and... 0101 mathematics 01 natural sciences
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95

Anderson’s double complex and gamma monomials for rational function fields: Anderson's double complex and gamma monomials for rational function fields
Bae, S Bae, Sung-Han ; Gekeler, EU ; Kang, PL ; et al.
Transactions of the American Mathematical Society. 355:3463-3474

second sign cohomology Arithmetic theory of alg... Kummer extension 4. Education universal ordinary distr... 0101 mathematics
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96

Class numbers of some abelian extensions of rational function fields
Bae, SH Bae, Sung-Han ; Jung, HY ; Ahn, JY
Mathematics of Computation. 73:377-386

class number Demjanenko matrix Arithmetic theory of alg... Cyclotomic function fiel... Class numbers, class gro... cyclotomic function fiel...
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97

Explicitly constructed extensions of the rational function field with prescribed splitting
Vinay Deolalikar
Finite Fields and Their Applications. 9:222-236

Function fields with man... Algebra and Number Theor... Arithmetic theory of alg... Quasi-symmetric polynomi... Applied Mathematics Splitting places
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98

Epsilon extensions over global function fields
Sunghan Bae ; Linsheng Yin
manuscripta mathematica. 110:313-324

Arithmetic theory of alg... 0101 mathematics Other abelian and metabe... 01 natural sciences
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99

Hasse principles for the Brauer groups of algebraic function fields of genus zero over global fields: Hasse principles for the Brauer groups of algebraic function fields of genus zero over global fields.
Ilseop Han
Pacific Journal of Mathematics. 208:255-282

places Hasse principle Brauer groups (algebraic... Arithmetic theory of alg... prime spots global fields
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100

On primitive roots of tori: The case of function fields: On primitive roots of tori: the case of function fields
Yoshiyuki Kitaoka ; Yen Mei J. Chen ; Jing Yu
Mathematische Zeitschrift. 243:201-215

density Arithmetic theory of alg... tori Density theorems 0103 physical sciences primitive root
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