Extensions of meromorphic function rings over non-compact Riemann surfaces. II
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/BF01112026.pdf
Reference31 articles.
1. Ahlfors, L.: Open Riemann surfaces and extremal problems on compact subregions. Comment. Math. Helv.24, 100?134 (1950).
2. Alling, N.L.: The valuation theory of meromorphic function fields over open Riemann surfaces. Acta Math.110, 79?96 (1963).
3. ?: Extensions of meromorphic function rings over non-compact Riemann surfaces. I. Math. Z.89, 273?299 (1965).
4. Arens, R.: The group of invertible elements of a commutative Banach algebra. Proc. Functional Analysis Conf. Warsaw 1960.
5. ?, andI. M. Singer: Function values as boundary integrals. Proc. Amer. Math. Soc.5, 735?745 (1954).
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1. The Banach-Mazur distance between function algebras on degenerating Riemann surfaces;Lecture Notes in Mathematics;1977
2. RIESZ AND LAURENT DECOMPOSITIONS ON RIEMANN SURFACES;P AM MATH SOC;1970
3. Riesz and Laurent decompositions on Riemann surfaces;Proceedings of the American Mathematical Society;1970
4. On Poincaré Series with application to $H^{p}$ spaces on bordered Riemann surfaces;Illinois Journal of Mathematics;1969-03-01
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