The classification of regular generically free finite group actions on del Pezzo surfaces up to birational equivalence is completed.
and Iskovskikh, Vasily A
3 Pith papers cite this work. Polarity classification is still indexing.
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The nth Amitsur group is a stable G-birational invariant of smooth projective G-varieties over char-0 fields for all n≥2.
The authors classify all finite group actions on cubic threefolds that make the threefold G-birationally rigid.
citing papers explorer
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Birational geometry of actions on del Pezzo surfaces
The classification of regular generically free finite group actions on del Pezzo surfaces up to birational equivalence is completed.
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Birational invariance of higher Amitsur groups
The nth Amitsur group is a stable G-birational invariant of smooth projective G-varieties over char-0 fields for all n≥2.
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G-birationally rigid cubic threefolds
The authors classify all finite group actions on cubic threefolds that make the threefold G-birationally rigid.