Weighted composition operators in weighted Banach spaces of analytic functions

By Manuel D. Contreras, Alfredo García Hernández-Díaz. Journal of the Australian Mathematical Society. Series A. Pure Mathematics and Statistics, 2000

74 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Applied Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/6831796e1c1e5477369e39e1c7048f8b59388e9c

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In Algebra and Number Theory

1. Pekka J. Nieminen
2. Mikael Lindström
3. Barbara D. Maccluer
4. R. Zhao
5. R. Aron

In Applied Mathematics

1. Mikael Lindström
2. Pekka J. Nieminen
3. R. Zhao
4. Barbara D. Maccluer
5. R. Aron
6. S. Stević
7. K. Esmaeili
8. L. Bernal-Gonz'alez

In Mathematical Physics

1. Mikael Lindström
2. Pekka J. Nieminen
3. R. Zhao
4. R. Aron
5. L. Bernal-Gonz'alez

Citations in the corpus

• Spectra of weighted composition operators on weighted banach spaces of analytic functions (2004, methodology): “The weighted composition operator Cˆ;` is defined by Cˆ;`(f) = ˆ(f ‐`); where ˆ;` 2 H(D) are non-trivial and `(D) ‰ D. By Proposition 3.1 in [ CHD ] such operators Cˆ;` are bounded on H1 vp if and only if”
• Compact Differences of Composition Operators on Bloch and Lipschitz Spaces (2007, background): “for 0 1 ] have studied W,u as an operator acting between this type of weighted spaces (with even more general weights).”
• Essential Norms of Weighted Composition Operators between Bloch-Type Spaces (2003, background): “The essential norms of weighted composition operators between these weighted Banach spaces of analytic functions were obtained recently by Montes-Rodriguez in [8] and by Contreras and Hernandez-Diaz in [1].”