Cluster sets and boundary behavior of quasiregular mappings.
Cluster sets and essential cluster sets of meromorphic functions.
Cluster sets of analytic multivalued functions
Classical theorems about the cluster sets of holomorphic functions on the unit disc are extended to the more general setting of analytic multivalued functions, and examples are given to show that these extensions cannot be improved.
Cluster sets of arbitrary functions defined on plane sets
Cluster sets of arbitrary functions in Euclidean spaces (Preliminary communication)
Cluster sets of set-mappings
Cluster values of analytic functions along paths.
Compacts connexes invariants par une application univalente
Let K be a compact connected subset of cc, not reduced to a point, and F a univalent map in a neighborhood of K such that F(K) = K. This work presents a study and a classification of the dynamics of F in a neighborhood of K. When ℂ K has one or two connected components, it is proved that there is a natural rotation number associated with the dynamics. If this rotation number is irrational, the situation is close to that of “degenerate Siegel disks” or “degenerate Herman rings” studied by R. Pérez-Marco...
Composition operators on the Bergman space
Conformality and semi-conformatilty at the boundary.
Connectivity points and Darboux points of real functions
Continuous dependence of holomorphic functions on partly given boundary values
Correction to the paper “Continuous dependence of holomorphic functions on partly given boundary values”