A construction of an annular function with prescribed local behavior.
A Curvilinear Cluster Set Uniqueness Theorem for Meromorphic Functions.
A meromorphic function with a prescribed continuum as single principal and chordal principal cluster set.
A note on regularity for free convolutions
A note on regularly asymptotic points
A condition of Schmets and Valdivia for a boundary point of a domain in the complex plane to be regularly asymptotic is ameliorated.
A note on the three-segment problem
We improve a theorem of C. L. Belna (1972) which concerns boundary behaviour of complex-valued functions in the open upper half-plane and gives a partial answer to the (still open) three-segment problem.
A proper subclass of MacLane's class .
A p-Valent Function with a Non-Normal Derivative.
A Radical Cluster Set Uniqueness Theorem for Holomorphic Functions.
A Region whose Prime Ends All Have the Same Impression.
A strongly annular function with countably many singular values.
Addendum to our paper: "Exponentitation of functions in Mac Lane's Class A".
Aleksandrov-Clark measures and semigroups of analytic functions in the unit disc.
Almost Analytic Extension of Ultradifferentiable Functions and the Boundary Values of Holomorphic Functions.
An annular function whose derivative is not annular.
An Egoroff-type theorem for set-valued measurable functions.
An F. and M. Riesz theorem for a class of infinitely connected regions
Angular Limits of Holomorphic Functions Which Satisfy an Integrability Condition.
Annular functions form a residual set.
Asymptotic values and the growth of analytic functions in spiral domains.
In this note we present a simple proof of a theorem of Hornblower which characterizes those functions analytic in the open unit disk having asymptotic values at a dense set in the boundary. Our method is based on a kind of ∂-mollification and may be of use in other problems as well.