A new construction of Riemann surfaces with corona
Author:
Publisher
Springer Science and Business Media LLC
Subject
Geometry and Topology
Link
http://link.springer.com/content/pdf/10.1007/BF02921790.pdf
Reference17 articles.
1. Ailing, N. A proof of the corona conjecture for finite open Riemann surfaces,Bull. Amer. Math. Soc,70, 110–112, (1964).
2. Barrett, D. and Diller, J. Contraction properties of the Poincaré series operator,Michigan Math. J.,43, 519–538, (1996).
3. Carleson, L. Interpolations by bounded analytic functions and the corona problem,Annals of Math.,76, 547–559, (1962).
4. Diller, J. A canonical $$\bar \partial $$ problem for bordered Riemann surfaces,Indiana Univ. Math. J.,44, 747–763, (1995).
5. Diller, J. Limits on an extension of Carleson’s $$\bar \partial - theorem$$ ,J. Geometric Anal.,6, 1–17, (1996).
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1. The Corona Problem;Lectures on Analytic Function Spaces and their Applications;2023
2. Corona Problem for H ∞ on Riemann Surfaces;Fields Institute Communications;2014
3. The corona theorem on the complement of certain square cantor sets;Journal d'Analyse Mathématique;2009-05
4. An explicit example of Riemann surfaces with large bounds on corona solutions;Pacific Journal of Mathematics;2006-12-01
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