W. Bauer

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20112026

most citedSelf-Adjointness of Toeplitz Operators on the Segal-Bargmann Space

9 citations · 25 across the 11 of their papers we have counts for

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math.FA2022

Resolvent algebra in Fock-Bargmann representation

Wolfram Bauer, Robert Fulsche

The resolvent algebra $R (X, σ)$ associated to a symplectic space $(X, σ)$ was introduced by D. Buchholz and H. Grundling as a convenient model of the canonical commutatio…

math.FA2017

Toeplitz Quantization on Fock Space

Wolfram Bauer, Lewis Coburn, Raffael Hagger

For Toeplitz operators $T_{f}^{(t)}$ acting on the weighted Fock space $H_{t}^{2}$ , we consider the semi-commutator $T_{f}^{(t)} T_{g}^{(t)} - T_{f g}^{(t)}$ , where $t > 0$ is a certain weight par…

math.FA2016★ 8 cited

Uniform Continuity and Quantization on Bounded Symmetric Domains

Wolfram Bauer, Raffael Hagger, Nikolai Vasilevski

We consider Toeplitz operators $T_{f}^{λ}$ with symbol $f$ acting on the standard weighted Bergman spaces over a bounded symmetric domain $Ω \subset C^{n}$ . Here $λ > g e n u s - 1$ is…

math.FA2011

Compactness characterization of operators in the Toeplitz algebra of the Fock space $F_{α}^{p}$

Wolfram Bauer, Joshua Isralowitz

For $1 < p < \infty$ let $T_{p}^{α}$ be the norm closure of the algebra generated by Toeplitz operators with bounded symbols acting on the standard weighted Fock space $F_α^…

Resolvent algebra in Fock-Bargmann representation

Toeplitz Quantization on Fock Space

Uniform Continuity and Quantization on Bounded Symmetric Domains

Compactness characterization of operators in the Toeplitz algebra of the Fock space Fαp​

Compactness characterization of operators in the Toeplitz algebra of the Fock space $F_{α}^{p}$