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NON-CARTESIAN SELF-SUPERVISED PHYSICS-DRIVEN DEEP LEARNING RECONSTRUCTION FOR HIGHLY-ACCELERATED MULTI-ECHO SPIRAL FMRI. [PDF]
Gu H +5 more
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Certified randomness using a trapped-ion quantum processor. [PDF]
Liu M +31 more
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FFT-Based Angular Compression for CSI Feedback in Single-User Massive MIMO Systems. [PDF]
Vico F, Urgelles H, Monserrat JF, Ge Y.
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M<sup>2</sup>NuFFT-A computationally efficient suboptimal power spectrum estimator for fast exploration of nonuniformly sampled time series. [PDF]
Cui J, Brinkmann BH, Worrell GA.
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Complex Symmetric Toeplitz Operators
Integral Equations and Operator Theory, 2021The paper is devoted to study the complex symmetry for Toeplitz operators, with certain trigonometric symbols, over the Hardy space \(H^2\) of the unit circle \(\mathbb{T}\). A~bounded operator \(T\) on a Hilbert complex space is said to be complex symmetric (respectively, canonically symmetric) operator if there is a conjugation (respectively ...
Qinggang Bu, Yong Chen, Sen Zhu
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Product of H-Toeplitz operator and Toeplitz operator on the Bergman space
AIMS Mathematics, 2023In this paper, we characterize when the product of two H-Toeplitz operators to be another H-Toeplitz with one general and another quasihomogeneous symbols.
Qian Ding, Yong Chen
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The Generalized Volterra Integral Operator and Toeplitz Operator on Weighted Bergman Spaces
Mediterranean Journal of Mathematics, 2021We study the boundedness and compactness of the generalized Volterra integral operator on weighted Bergman spaces with doubling weights on the unit disc.
Juntao Du, Songxiao Li, Dan Qu
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2023
AbstractThis chapter surveys Toeplitz operators Tφ : H2 → H2, Tφf = P + (φf), on the Hardy space H2, where φ ∈ L∞(T) and P+ is the orthogonal projection of L2(T) onto H2. We examine the matrix representations of these operators, their spectral properties, and a characterization of them related to the unilateral shift.
Stephan Ramon Garcia +2 more
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AbstractThis chapter surveys Toeplitz operators Tφ : H2 → H2, Tφf = P + (φf), on the Hardy space H2, where φ ∈ L∞(T) and P+ is the orthogonal projection of L2(T) onto H2. We examine the matrix representations of these operators, their spectral properties, and a characterization of them related to the unilateral shift.
Stephan Ramon Garcia +2 more
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Essentially commuting Toeplitz operators
Pacific Journal of Mathematics, 1999zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Gorkin, Pamela, Zheng, Dechao
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Toeplitz Operators on Dirichlet Spaces
Acta Mathematica Sinica, English Series, 2001Let \(B_n\) be the unit ball in \(\mathbb{C}^n\) and \(\mathcal{D}\) the Dirichlet space, that is, the subspace of analytic functions in the Sobolev space with the norm \[ \left[\sum_{i=1}^n\int_{B_n}\left(\left|\frac{\partial f}{\partial z_i}(z)^2+ \frac{\partial f}{\partial \overline{z_i}}(z)^2 \right|\right) dv\right]^\frac{1}{2}.
Lu, Yu Feng, Sun, Shun Hua
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