Finite groups of bimeromorphic selfmaps of non-uniruled Kähler threefolds

Abstract

We prove the Jordan property for groups of bimeromorphic selfmaps of three-dimensional compact Kähler varieties of non-negative Kodaira dimension and positive irregularity.

arXiv commentMinor corrections; 18 pages

References in corpus (7)

• Finite group actions on homology spheres and manifolds with nonzero Euler characteristic
• The rationality problem for conic bundles
• Diffeomorphism Groups of Compact 4-manifolds are not always Jordan
• Bounds for the orders of the finite subgroups of G(k)
• Finite group actions on manifolds without odd cohomology
• Algebraic approximations of compact Kähler threefolds
• Bimeromorphic automorphisms groups of certain conic bundles

Cited by in corpus (1)

• Automorphism groups of $P^1$-bundles over a non-uniruled base