Bimeromorphic automorphisms groups of certain conic bundles

Abstract

We study the groups of biholomorphic and bimeromorphic automorphisms of conic bundles over certain compact complex manifolds of algebraic dimension zero.

32 pages. We improved and strengthened our main result (Theorem 1.1). In particular, we proved that every g-conic/equidimensional bundle over a poor manifold is a ${\mathbb{P}}^1$-bundle

References in corpus (1)

• Jordan property for non-linear algebraic groups and projective varieties

Cited by in corpus (1)

• Finite groups of bimeromorphic selfmaps of non-uniruled Kähler threefolds