The Lempert theorem and the tetrablock

Abstract

In the paper we show that the Lempert theorem (i.e. the equality between the Lempert function and the Carathéodory distance) holds in the tetrablock, a bounded hyperconvex domain which is not biholomorphic to a convex domain.

to appear in Journal of Geometric Analysis

References in corpus (1)

• Geometry of quasi-circular domains and applications to tetrablock

Cited by in corpus (1)

• Some analysable instances of mu-synthesis