The automorphism group and limit set of a bounded domain
For certain classes of bounded domains we give a precise description of the automorphism group and its limit set in the boundary. For instance, for finite type pseudoconvex domains we prove: if the limit set contains at least two different points, then the automorphism group has finitely many components and is the almost direct product of a compact group and connected Lie group locally isomorphic to k-1. For convex domains with C boundary we can prove a similar result. In this talk we will describe the main ideas of the proofs and discuss some applications.^{1,ε}Poster <---Click here |

Activity >