A counterexample to a theorem of Bremermann on Shilov boundaries - revisited
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A counterexample to a theorem of Bremermann on Shilov boundaries - revisited
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RIS BIB ENDNOTEA counterexample to a theorem of Bremermann on Shilov boundaries - revisited
Publication date: 10.11.2016
Universitatis Iagellonicae Acta Mathematica, 2016, Volume 53, pp. 21-25
https://doi.org/10.4467/20843828AM.16.003.5375Authors
A counterexample to a theorem of Bremermann on Shilov boundaries - revisited
We continue to discuss the example presented in [4]. In particular, we clarify some gaps and complete the description of the Shilov boundary.
1. Bishop E. A., A minimal boundary for function algebras, Pac. J. Math., 9 (1959), 629-642.
2. Fuks B. A., Special chapters in the theory of analytic functions of several complex variables, Translations of Mathematical Monographs, 14, AMS, Providence, R. I., 1965.
3. Jarnicki M., Pug P., Extension of Holomorphic Functions, de Gruyter Expositions in Mathematics 34, Walter de Gruyter, 2000.
4. Jarnicki M., Pug P., A counterexample to a theorem of Bremermann on Shilov boundaries, Proc. Amer. Math. Soc., 143 (2015), 1675-1677.
Information: Universitatis Iagellonicae Acta Mathematica, 2016, Volume 53, pp. 21-25
Article type: Original article
Titles:
A counterexample to a theorem of Bremermann on Shilov boundaries - revisited
A counterexample to a theorem of Bremermann on Shilov boundaries - revisited
Institute of Mathematics Faculty of Mathematics and Computer Science Jagiellonian University
Carl von Ossietzky Universitat Oldenburg Institut fur Mathematik Postfach 2503 D-26111 Oldenburg
Published at: 10.11.2016
Article status: Open
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