Tame sets in homogeneous spaces

Abstract

We prove the existence of strongly tame sets in affine algebraic homogenenous spaces of linear algebraic Lie groups. We also show that $({\mathbb{C}}^n,A)$ for a discrete tame set enjoy the relative density property, and we provide examples of Stein manifolds admitting non-equivalent tame sets.

References in corpus (1)

• The first thirty years of Andersen-Lempert theory