Article contents
ON THE BOUNDARY BEHAVIOUR OF FRIDMAN INVARIANTS
Published online by Cambridge University Press: 22 September 2021
Abstract
We prove that the Fridman invariant defined using the Carathéodory pseudodistance does not always go to 1 near strongly Levi pseudoconvex boundary points and it always goes to 0 near nonpseudoconvex boundary points. We also discuss whether Fridman invariants can be extended continuously to some boundary points of domains constructed by deleting compact subsets from other domains.
MSC classification
- Type
- Research Article
- Information
- Copyright
- © 2021 Australian Mathematical Publishing Association Inc.
References
- 1
- Cited by