Which linear-fractional composition operators are essentially normal?☆
By Paul S. Bourdon, D. Levi, S. Narayan, J. H. Shapiro. 2003
62 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Applied Mathematics
View Paper: https://www.semanticscholar.org/paper/a6a7c4d576be63195cf464441b41bb69038a9d92
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Algebra and Number Theory
- Thomas L. Kriete
- Barbara D. Maccluer
- Jennifer Moorhouse
- Pekka J. Nieminen
- H. Koo
- B. Choe
- Inyoung Park
- Eva A. Gallardo-Guti'errez
In Applied Mathematics
- Thomas L. Kriete
- Barbara D. Maccluer
- Jennifer Moorhouse
- Pekka J. Nieminen
- H. Koo
- B. Choe
- Inyoung Park
- Eva A. Gallardo-Guti'errez
Citations in the corpus
- Toeplitz-Composition C*-Algebras (2006, background): “In the course of their work on essentially normal linear-fractional composition operators, Bourdon, Levi, Narayan and Shapiro [3] show that if ϕ is a linear fractional non-automorphism mapping D into D and fixing a point of ∂D, then [T ∗z , Cϕ] is compact, where Tz is the shift on H 2.”