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Stably irrational hypersurfaces of small slopes
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Journal Article
Stably irrational hypersurfaces of small slopes
2019
Overview
Let k be an uncountable field of characteristic different from two. We show that a very general hypersurface X\\subset \\mathbb{P}^{N+1}_k of dimension N\\geq 3 and degree at least \\log _2N +2 is not stably rational over the algebraic closure of k.
Publisher
American Mathematical Society
Subject
