Article ID | Journal | Published Year | Pages | File Type |
---|---|---|---|---|
4615879 | Journal of Mathematical Analysis and Applications | 2014 | 12 Pages |
Abstract
In the setting of the Fock space over the complex plane, Bauer and Lee have recently characterized commutants of Toeplitz operators with radial symbols, under the assumption that symbols have at most polynomial growth at infinity. Their characterization states: If one of the symbols of two commuting Toeplitz operators is nonconstant and radial, then the other must be also radial. We extend this result to the Fock–Sobolev spaces.
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Physical Sciences and Engineering
Mathematics
Analysis
Authors
Boo Rim Choe, Jongho Yang,