Results 101 to 110 of about 18,154 (228)
A “deformation estimate" for the Toeplitz operators on harmonic Bergman spaces [PDF]
Congwen Liu
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On the spectrum of a Toeplitz operator [PDF]
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Using Douglas theorem on factorization and range inclusion of bounded linear operators, we give the factorization of Hankel operators, range inclusion of Hankel and Toeplitz operators defined on vector-valued Hardy spaces.
Bhuia, Sudip Ranjan
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Block Toeplitz operators with frequency-modulated semi-almost periodic symbols
This paper is concerned with the influence of frequency modulation on the semi-Fredholm properties of Toeplitz operators with oscillating matrix symbols.
A. Böttcher, S. Grudsky, I. Spitkovsky
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On certain Toeplitz operators and associated completely positive maps
We study Toeplitz operators with respect to a commuting $n$-tuple of bounded operators which satisfies some additional conditions coming from complex geometry. Then we consider a particular such tuple on a function space.
Bhattacharyya, Tirthankar +2 more
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Spectral Properties of Harmonic Toeplitz Operators and Applications to\n the Perturbed Krein Laplacian [PDF]
Vincent Bruneau, Georgi Raikov
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Toeplitz Operators on the Weighted Bergman Space over the Two-Dimensional Unit Ball
We extend the known results on commutative Banach algebras generated by Toeplitz operators with radial quasi-homogeneous symbols on the two-dimensional unit ball.
Alma García, Nikolai Vasilevski
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The generalized Volterra integral operator and Toeplitz operator on weighted Bergman spaces [PDF]
Juntao Du, Songxiao Li, Dan Qu
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Products of Several Toeplitz Operators
Let \(a\in L^\infty\) and \(T_a:H^2\to H^2\) be a Toeplitz operator with symbol \(a\) acting in Hardy space \(H^2\) on the unit disk. The author describes the necessary and sufficient conditions on symbols \(a_j\) of Toeplitz operators \(T_{a_j}\) when the identity \(T_{a_1}T_{a_2}\dots T_{a_n}=T_{a}\), \(a=a_1a_2\dots a_n\), holds for an arbitrary \(n\
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An Improved Toeplitz Approximation Method for Coherent DOA Estimation in Impulsive Noise Environments. [PDF]
Dai J, Qiu T, Luan S, Tian Q, Zhang J.
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