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Toeplitz Operators and Toeplitz C*-Algebras
1996In this chapter we develop a structure theory for multi-variable Toeplitz operators, using the Toeplitz C*-algebra generated by these operators and its representation theory.
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2018
As before, let \((M, \omega )\) be a prequantizable, compact, connected Kahler manifold, let \(L \rightarrow M\) be a prequantum line bundle, and let \(\mathcal {H}_k\) be the associated Hilbert spaces. Let \(L^2(M, L^k)\) be the completion of the space of smooth sections of \(L^k \rightarrow M\) with respect to the inner product \(\langle \,\cdot ...
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As before, let \((M, \omega )\) be a prequantizable, compact, connected Kahler manifold, let \(L \rightarrow M\) be a prequantum line bundle, and let \(\mathcal {H}_k\) be the associated Hilbert spaces. Let \(L^2(M, L^k)\) be the completion of the space of smooth sections of \(L^k \rightarrow M\) with respect to the inner product \(\langle \,\cdot ...
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Sums of Dual Toeplitz Products on the Orthogonal Complements of the Hardy–Sobolev Spaces
Complex Analysis and Operator Theory, 2021Li He, Peiying Huang, Y. J. Lee
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Sums of Dual Toeplitz Products on the Orthogonal Complements of the Fock Spaces
Integral equations and operator theory, 2021Yong Chen, Y. J. Lee
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A generalization of Pincus’ formula and Toeplitz operator determinants
, 2003T. Ehrhardt
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When is a Function of a Toeplitz Operator Close to a Toeplitz Operator
, 1989V. Peller
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On computing the spectral radius of the Hankel plus Toeplitz operator
, 1988J. Juang, E. Jonckheere
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