Results 191 to 200 of about 1,173,022 (231)
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1993
The first three sections of this chapter have an introductory character. Section 2 contains a short introduction to Laurent operators. In Section 3 the first properties of block Toeplitz operators are derived. Sections 4 and 5 develop the Fredholm theory of block Toeplitz operators defined by continuous functions.
I. Gohberg, M. A. Kaashoek, S. Goldberg
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The first three sections of this chapter have an introductory character. Section 2 contains a short introduction to Laurent operators. In Section 3 the first properties of block Toeplitz operators are derived. Sections 4 and 5 develop the Fredholm theory of block Toeplitz operators defined by continuous functions.
I. Gohberg, M. A. Kaashoek, S. Goldberg
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Integral Equations and Operator Theory, 2008
This partly expository article develops the basic theory of unbounded Toeplitz operators on the Hardy space H2, with emphasis on operators whose symbols are not square integrable. Unbounded truncated Toeplitz operators on coinvariant subspaces of H2 are also studied.
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This partly expository article develops the basic theory of unbounded Toeplitz operators on the Hardy space H2, with emphasis on operators whose symbols are not square integrable. Unbounded truncated Toeplitz operators on coinvariant subspaces of H2 are also studied.
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1984
We are going to show in this part that some of the results presented in Part I can be extended to other classes of matrices and operators. In the infinite-dimensional case we make use of some well-known facts from the theory of Fredholm operators we shall collect in Section 0.
Georg Heinig, Karla Rost
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We are going to show in this part that some of the results presented in Part I can be extended to other classes of matrices and operators. In the infinite-dimensional case we make use of some well-known facts from the theory of Fredholm operators we shall collect in Section 0.
Georg Heinig, Karla Rost
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Algebras of Toeplitz Operator on the Three-Dimensional Siegel Domain
Integral equations and operator theory, 2018A. Sánchez-Nungaray, N. Vasilevski
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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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The Generalized Volterra Integral Operator and Toeplitz Operator on Weighted Bergman Spaces
Mediterranean Journal of Mathematics, 2022Songxiao Li
exaly
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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