Fano Hypersurfaces in Positive Characteristic

Abstract

We prove that a general Fano hypersurface in a projective space over an algebraically closed field of arbitrary characteristic is separably rationally connected.

9 pages. Comments are welcome

References in corpus (1)

• Towards Mori's program for the moduli space of stable maps

Cited by in corpus (7)

• Triviality and Split of Vector Bundles on Rationally Connected Varieties
• Rational curves on del Pezzo surfaces in positive characteristic
• Rationally simply connected varieties and pseudo algebraically closed fields
• On the fundamental group scheme of rationally chain connected varieties
• Rational curves on Fermat hypersurfaces
• On Rational Connectedness of Globally F-Regular Threefolds
• The first cohomology of separably rationally connected varieties