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 ✦
Some Closed Range Integral Operators on Spaces of Analytic Functions
✍ Scribed by Austin Anderson
- Publisher
- SP Birkhäuser Verlag Basel
- Year
- 2010
- Tongue
- English
- Weight
- 220 KB
- Volume
- 69
- Category
- Article
- ISSN
- 0378-620X
No coin nor oath required. For personal study only.
📜 SIMILAR VOLUMES
Composition operators on spaces of real
✍
Paweł Domański; Michael Langenbruch
📂
Article
📅
2003
🏛
John Wiley and Sons
🌐
English
⚖ 259 KB
👁 1 views
Multiplication operators on Hilbert spac
✍
B. Yousefi
📂
Article
📅
2004
🏛
Springer
🌐
English
⚖ 68 KB
3.1. Finite-dimensional operators on spa
✍
P. Wojtaszczyk
📂
Article
📅
1984
🏛
Springer US
🌐
English
⚖ 91 KB
Polynomial automorphisms and hypercyclic
✍
Zoryana Novosad; Andriy Zagorodnyuk
📂
Article
📅
2007
🏛
Springer
🌐
English
⚖ 165 KB
On the commutant of certain multiplicati
✍
B. Khani Robati
📂
Article
📅
2000
🏛
Springer Milan
🌐
Italian
⚖ 60 KB
Operators on Spaces of Analytic Function
✍
Mark C. Ho
📂
Article
📅
2002
🏛
Elsevier Science
🌐
English
⚖ 149 KB
## < < Ž . 1r 2 . of T s T \*T . In this paper, we will give geometric conditions on several classes of operators, including Hankel and composition operators, belonging to L L Ž1, ϱ. . Specifically, we will show that the function space characterizing the symbols of these operators is a nonseparab