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JOURNALS // Advances in Geometry // Archive

Adv. Geom., 2013, Volume 13, Issue 3, Pages 419–434 (Mi advg2)

This article is cited in 14 papers

G-Fano threefolds, II

Yu. Prokhorovab

a Laboratory of Algebraic Geometry, SU-HSE, 7 Vavilova Str., Moscow, 117312, Russia
b Department of Algebra, Faculty of Mathematics, Moscow State University, Moscow, 119 991, Russia

Abstract: We classify Fano threefolds with only Gorenstein terminal singularities and Picard number greater than 1, satisfying the additional assumption that the G-invariant part of the Weil divisor class group is of rank 1 with respect to an action of some group G.

Language: English

DOI: 10.1515/advgeom-2013-0009



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