Nonfactorization theorems for Hardy and Bergman spaces on bounded symmetric domains

Tomasz Wolniewicz

Displaying similar documents to “Nonfactorization theorems for Hardy and Bergman spaces on bounded symmetric domains”

Inclusion operators in Bergman spaces on bounded symmetric domains in $C^{n}$

T. Wolniewicz (1984)

Studia Mathematica

Similarity:

Besov spaces on bounded symmetric domains.

Jevtić, Miroljub (1997)

Matematichki Vesnik

Similarity:

Duality theorems for Hardy and Bergman spaces on convex domains of finite type in $ℂ^{n}$

Steven G. Krantz, Song-Ying Li (1995)

Annales de l'institut Fourier

Similarity:

We study Hardy, Bergman, Bloch, and BMO spaces on convex domains of finite type in $n$ -dimensional complex space. Duals of these spaces are computed. The essential features of complex domains of finite type, that make these theorems possible, are isolated.

Some applications of the Bergman kernel to geometrical theory of functions

I. Ramadanov (1983)

Banach Center Publications

Similarity:

On the Forelli-Rudin construction and weighted Bergman projections

Ewa Ligocka (1989)

Studia Mathematica

Similarity:

The Hölder continuity of the Bergman projection and proper holomorphic mappings

Ewa Ligocka (1984)

Studia Mathematica

Similarity:

On Hardy spaces on worm domains

Alessandro Monguzzi (2016)

Concrete Operators

Similarity:

In this review article we present the problem of studying Hardy spaces and the related Szeg˝o projection on worm domains. We review the importance of the Diederich–Fornæss worm domain as a smooth bounded pseudoconvex domain whose Bergman projection does not preserve Sobolev spaces of sufficiently high order and we highlight which difficulties arise in studying the same problem for the Szeg˝o projection. Finally, we announce and discuss the results we have obtained so far in the setting...

The holomorphic automorphism groups of twisted Fock-Bargmann-Hartogs domains

Hyeseon Kim, Atsushi Yamamori (2018)

Czechoslovak Mathematical Journal

Similarity:

We consider a certain class of unbounded nonhyperbolic Reinhardt domains which is called the twisted Fock-Bargmann-Hartogs domains. By showing Cartan's linearity theorem for our unbounded nonhyperbolic domains, we give a complete description of the automorphism groups of twisted Fock-Bargmann-Hartogs domains.

On Bergman completeness of pseudoconvex Reinhardt domains

Włodzimierz Zwonek (1999)

Annales de la Faculté des sciences de Toulouse : Mathématiques

Similarity: