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Pre-Tango structures and uniruled varieties

Yoshifumi Takeda (2007)

Colloquium Mathematicae

The pre-Tango structure is an ample invertible sheaf of locally exact differentials on a variety of positive characteristic. It is well known that pre-Tango structures on curves often induce pathological uniruled surfaces. We show that almost all pre-Tango structures on varieties induce higher-dimensional pathological uniruled varieties, and that each of these uniruled varieties also has a pre-Tango structure. For this purpose, we first consider the p-closed rational vector field induced...

Propriétés de descente des variétés à fibré cotangent ample

Mireille Martin-Deschamps (1984)

Annales de l'institut Fourier

On généralise ici un théorème de Grauert-Manin pour les courbes (problème de Mordell pour les corps de fonctions). Soit L un corps de fonctions algébriques sur un corps algébriquement clos k de caractéristique 0, X une variété propre et lisse sur L , dont le fibré cotangent Ω X / L 1 est ample; si l’ensemble de ses points rationnels est Zariski-dense, la variété X se redescend sur k .

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