Let Ω1, Ω2 be open subsets of R d 1 and R d 2 , respectively, and let A(Ω1) denote the space of real analytic functions on Ω1. We prove a Glaeser type theorem by characterizing when a composition operator Cϕ : Using this result we characterize when A(Ω1) can be embedded topologically into A(Ω2) as
✦ LIBER ✦
Power bounded composition operators on spaces of analytic functions
✍ Scribed by José Bonet; Paweł Domański
- Book ID
- 107700371
- Publisher
- Universitat de Barcelona
- Year
- 2010
- Tongue
- Spanish
- Weight
- 229 KB
- Volume
- 62
- Category
- Article
- ISSN
- 0010-0757
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