Vishwa Dewage, Mishko Mitkovski
Published 2024-09-30Version 1
Using tools from quantum harmonic analysis, we show that the domain of the Laplacian of an operator is dense in the Toeplitz algebra over the Fock space $\mathcal{F}^2(\mathbb{C}^n)$. As an application, we provide a simplified treatment of the Gelfand theory of the radial Toeplitz algebra.
Spectrum of the product of Toeplitz matrices with application in probability
Estimates on the norm of polynomials and applications
Kernels of surjections from ${\cal L}_1$-spaces with an application to Sidon sets
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