Uniform approximation of holomorphic functions on bounded hartogs domains in ?2

Author:

Barrett David E.,Forn�ss John Erik

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference10 articles.

1. Barrett, D.: Irregularity of the Bergman projection on a smooth bounded domain in ?2. Annals of Math.119, 431?436 (1984)

2. Barrett, D., Fornæss, J.E.: Failure of approximation for function algebras on a domain in ?3

3. Bedford, E., Fornæss, J.E.: Approximation on pseudoconvex domains, in Progress in Mathematics, vol. 4, Basel Boston Stuttgart: Birkhäuser, 1980

4. Bishop, E.: Subalgebras of functions on a Riemann surface. Pacific J. Math.8, 29?50 (1958)

5. Diederich, K., Fornæss, J.E.: Pseudoconvex domains: an example with nontrivial Nebenhulle. Math. Ann.225, 275?292 (1977)

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1. Duality and approximation of Bergman spaces;Advances in Mathematics;2019-01

2. Regularity of canonical operators and Nebenhülle: Hartogs domains;Journal of Mathematical Analysis and Applications;2014-01

3. Lectures on the ℒ2-Sobolev Theory of the ∂-Neumann problem;ESI LECT MATH PHYS;2010-02-26

4. Local Boundary Regularity of the Szego Projection and Biholomorphic Mappings of Non-Pseudoconvex Domains;Transactions of the American Mathematical Society;1998

5. The Bergman Projection on Hartogs Domains in C 2;Transactions of the American Mathematical Society;1992-06

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