The non-properness of the functor of F-trivial bundles
We study the properness of the functor of $F$-trivial bundles by relating it to the base change question for the fundamental group scheme of Nori.
math.AG↗
arXiv subjects
Publications and source records attributed to Vikram B. Mehta.
We study the properness of the functor of $F$-trivial bundles by relating it to the base change question for the fundamental group scheme of Nori.
We show that for a Frobenius split variety, there are only finitely many closed subvarieties which are compatibly-split.
We define the local fundamental group scheme, defined by the F-trivial vector bundles, and give necessary and sufficient conditions for it to base change.
In this paper we construct the moduli of semistable principal bundles with structure group a semisimple group, over nonsingular curves in positive characteristic, with good bounds on the prime.