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Some new directions in $p$ -adic Hodge theory

Kiran S. Kedlaya (2009)

Journal de Théorie des Nombres de Bordeaux

We recall some basic constructions from $p$ -adic Hodge theory, then describe some recent results in the subject. We chiefly discuss the notion of $B$ -pairs, introduced recently by Berger, which provides a natural enlargement of the category of $p$ -adic Galois representations. (This enlargement, in a different form, figures in recent work of Colmez, Bellaïche, and Chenevier on trianguline representations.) We also discuss results of Liu that indicate that the formalism of Galois cohomology, including Tate...

Some observations on motivic cohomolgy of arithmetic schemes.

S. Saito (1989)

Inventiones mathematicae

Some p-adic Galois Representations for Curves in Characteristic p.

Robert C. Valentini (1986)

Mathematische Zeitschrift

Some remarks on plane curves over fields of finite characteristic

Rita Pardini (1986)

Compositio Mathematica

Some remarks on the arithmetic Hodge index conjecture

Klaus Künnemann (1995)

Compositio Mathematica

Some Results on the Mordell-Weil Group of the Jacobian of the Fermat Curve.

David E. Rohrlich, Benedict H. Gross (1978)

Inventiones mathematicae

Some simple elliptic surfaces of genus zero.

Andrew Bremner (1991)

Manuscripta mathematica

Some special curves of genus 5

Andrew Bremner (1997)

Acta Arithmetica

Sous-groupes à plusieurs paramètres $p$ -adiques de variétés abéliennes

Daniel Bertrand (1978/1979)

Groupe de travail d'analyse ultramétrique

Special values of $L$ -functions attached to $X_{1} (N)$

S. Kamienny, G. Stevens (1983)

Compositio Mathematica

Spécialisation des revêtements en caractéristique $p > 0$

Michel Raynaud (1999)

Annales scientifiques de l'École Normale Supérieure

Specialization of the $p$ -adic polylogarithm to $p$ -th power roots of unity.

Bannai, Kenichi (2003)

Documenta Mathematica

Spherical roots of spherical varieties

Friedrich Knop (2014)

Annales de l’institut Fourier

Brion proved that the valuation cone of a complex spherical variety is a fundamental domain for a finite reflection group, called the little Weyl group. The principal goal of this paper is to generalize this theorem to fields of characteristic unequal to 2. We also prove a weaker version which holds in characteristic 2, as well. Our main tool is a generalization of Akhiezer’s classification of spherical varieties of rank 1.

The rationality of a stably rational torus with a cyclic splitting field is proved.

Currently displaying 1201 – 1220 of 1550

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Displaying 1201 – 1220 of 1550

Some new directions in $p$ -adic Hodge theory

Some observations on motivic cohomolgy of arithmetic schemes.

Some p-adic Galois Representations for Curves in Characteristic p.

Some remarks on plane curves over fields of finite characteristic

Some remarks on the arithmetic Hodge index conjecture

Some Results on the Mordell-Weil Group of the Jacobian of the Fermat Curve.

Some simple elliptic surfaces of genus zero.

Some special curves of genus 5

Sous-groupes à plusieurs paramètres $p$ -adiques de variétés abéliennes

Special values of $L$ -functions attached to $X_{1} (N)$

Spécialisation des revêtements en caractéristique $p > 0$

Specialization of the $p$ -adic polylogarithm to $p$ -th power roots of unity.

Spherical roots of spherical varieties

Stability of Arakelov bundles and tensor products without global sections.

Stable maps of curves.

Stable reduction and rigid analytic uniformization of abelian varieties

Stable Reduction and Uniformization of Abelian Varieties I.

Stable reduction and uniformization of abelian varieties II.

Stable Vector Bundles on Projective Spaces in Char p > 0.

Stably rational algebraic tori

Currently displaying 1201 – 1220 of 1550