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Displaying 21 – 38 of 38

Algebraic systems of quadratic forms of number fields and function fields.

Martin Krüskemper (1989)

Manuscripta mathematica

Algebraische Funktionen von zwei Veränderlichen. A. Totale Differentiale. (Algebraischer Teil).

Heinrich W.E. Jung (1931)

Journal für die reine und angewandte Mathematik

Algebraische Funktionen von zwei Veränderlichen. B. Totale Differentiale. (Transzendenter Teil).

Heinrich W.E. Jung (1932)

Journal für die reine und angewandte Mathematik

Algèbres simples centrales sur les corps de fonctions de deux variables

Jean-Louis Colliot-Thélène (2004/2005)

Séminaire Bourbaki

À toute classe dans le groupe de Brauer d’un corps $F$ sont associés deux entiers, l’indice (degré d’un corps gauche représentant la classe) et l’exposant (ordre de la classe dans le groupe de Brauer). L’exposant divise l’indice, mais ne lui est pas nécessairement égal. Lorsque $F$ est un corps de nombres, c’est un théorème des années 1930 qu’exposant et indice coïncident. A. J. de Jong (Duke Math. J. 123 (2004) 71-94) a montré récemment qu’ils coïncident aussi lorsque $F$ est un corps de fonctions de...

Algorithms for function fields.

Klüners, Jürgen (2002)

Experimental Mathematics

An adelic Minkowski-Hlawka theorem and an application to Siegel's lemma.

Jeffrey Lin Thunder (1996)

Journal für die reine und angewandte Mathematik

An Algebraic Approach to the Residues in Algebraic Geometry.

Zhongming Tang (1990)

Mathematische Zeitschrift

An Application of a Theorem of Deuring and Safarevic.

Robert Gold, Manohar Madan (1986)

Mathematische Zeitschrift

An arithmetic proof of Pop`s Theorem concerning Galois groups of function fields over number fields.

Michael Spiess (1996)

Journal für die reine und angewandte Mathematik

Analytic Class Number Formulas in Function Fields.

David R. Hayes (1981/1982)

Inventiones mathematicae

Appendix to Kazuya Kato: A Hasse principle for two dimensional global fields.

Jean-Louis Colliot-Thélène (1986)

Journal für die reine und angewandte Mathematik

Application of generalized Weierstraß points: divisibilty of divisor classes.

H.I. Karakas (1978)

Journal für die reine und angewandte Mathematik

Arithmetic euclidean rings

Clifford Queen (1974)

Acta Arithmetica

Arithmetic Properties of Generalized Rikuna Polynomials

Z. Chonoles, J. Cullinan, H. Hausman, A.M. Pacelli, S. Pegado, F. Wei (2014)

Publications mathématiques de Besançon

Fix an integer $ℓ \geq 3$ . Rikuna introduced a polynomial $r (x, t)$ defined over a function field $K (t)$ whose Galois group is cyclic of order $ℓ$ , where $K$ satisfies some mild hypotheses. In this paper we define the family of generalized Rikuna polynomials ${r_{n} (x, t)}_{n \geq 1}$ of degree $ℓ^{n}$ . The $r_{n} (x, t)$ are constructed iteratively from the $r (x, t)$ . We compute the Galois groups of the $r_{n} (x, t)$ for odd $ℓ$ over an arbitrary base field and give applications to arithmetic dynamical systems.

Currently displaying 21 – 38 of 38

Previous Page 2

Displaying 21 – 38 of 38

Algebraic systems of quadratic forms of number fields and function fields.

Algebraische Funktionen von zwei Veränderlichen. A. Totale Differentiale. (Algebraischer Teil).

Algebraische Funktionen von zwei Veränderlichen. B. Totale Differentiale. (Transzendenter Teil).

Algèbres simples centrales sur les corps de fonctions de deux variables

Algorithms for function fields.

An adelic Minkowski-Hlawka theorem and an application to Siegel's lemma.

An Algebraic Approach to the Residues in Algebraic Geometry.

An Application of a Theorem of Deuring and Safarevic.

An arithmetic proof of Pop`s Theorem concerning Galois groups of function fields over number fields.

Analytic Class Number Formulas in Function Fields.

Appendix to Kazuya Kato: A Hasse principle for two dimensional global fields.

Application of generalized Weierstraß points: divisibilty of divisor classes.

Arithmetic euclidean rings

Arithmetic Properties of Generalized Rikuna Polynomials

Arithmetisch ganze Differentiale der Modulfunktionenkörper 6. und 7. Stufe

Au sujet de l'algorithme « de Coates »

Automorphism Groups of Algebraic Function Fields.

Automorphism groups of Ree type Deligne-Lusztig curves and function fields.

Currently displaying 21 – 38 of 38