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Geometry of componentially locally strongly separable algebras

Janelidze's categorical Galois theory yields, for nice adjunctions, a good notion of covering morphism. The category of finitely affine schemes admits such an adjunction into the category of ...
Arrow's user avatar
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3 votes
2 answers
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Minimal fields of isomorphism for varieties

Let $V$ be an algebraic variety over a field $K$. Is there a constant $d = d(V) \in \mathbb{N}$ such that for any variety $W$ defined over $K$ and isomorphic to $V$ over the algebraic closure of $K$, ...
Pablo's user avatar
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