The Artin invariant of a smooth K3 hypersurface is characterized in terms of quasi-F-splitting, yielding an explicit formula.
Positivity for vector bundles, and multiplier ideals
3 Pith papers cite this work. Polarity classification is still indexing.
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Frobenius identities for the volume map on Cohen-Macaulay rings give sufficient conditions for anisotropy and Hard Lefschetz in Gorenstein quotients and deduce the g-theorem for simplicial spheres plus the Ohsugi-Hibi conjecture.
Quasi-monomial valuations exist that compute α(X,Δ,L) and δ(X,Δ,L) for projective klt pairs over arbitrary fields.
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An explicit formula for the Artin invariant of smooth K3 hypersurfaces
The Artin invariant of a smooth K3 hypersurface is characterized in terms of quasi-F-splitting, yielding an explicit formula.
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On the quasi-monomiality of the $\alpha$-and $\delta$-invariants
Quasi-monomial valuations exist that compute α(X,Δ,L) and δ(X,Δ,L) for projective klt pairs over arbitrary fields.