Kuramochi Boundaries of Riemann Surfaces: A Symposium Held at the Research Institute for Mathematical Sciences, Kyoto University, October 1965

Fumi-Yuki Maeda & Makoto Ohtsuka

Language: English

Publisher: Springer

Published: Jan 2, 1968

Description:

to the Kuramochi boundary.- On full-superharmonic functions.- Riemann surfaces with Martin and Kuramochi boundary points.- On Beurling's and Fatou's theorems.- On Kuramochi's paper "Potentials on Riemann surfaces".- A condition for each point of the Kuramochi boundary to be of harmonic measure zero.- Extremal length and Kuramochi boundary of a subregion of a Riemann surface.