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Integral type operators from normal weighted Bloch spaces to QT,S spaces
Journal of Hebei University of Science and Technology, 2016 Operator theory is an important research content of the analytic function space theory. The discussion of simultaneous operator and function space is an effective way to study operator and function space.
Yongyi GU, Wenjun YUAN, Fanning MENG
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Abstract and Applied Analysis, 2014 In this note we express the norm of composition followed by differentiation DCφ from the logarithmic Bloch and the little logarithmic Bloch spaces to the weighted space Hμ∞ on the unit disk and give an upper and a lower bound for the essential norm of ...
Shanli Ye
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On α-Bloch Spaces and Multipliers of Dirichlet Spaces
Journal of Mathematical Analysis and Applications, 1997 Suppose \(B^\alpha, \alpha\in (0, \infty); Q_p, p\in (0, \infty)\) and \(D_\alpha, \alpha\in (-\infty, 2)\) are the spaces of all analytic functions \(f\) in the unit disc \(D:| z|
Aulaskari, Rauno +3 more
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Weighted Composition Operators from Hardy Spaces into Logarithmic Bloch Spaces
Journal of Function Spaces and Applications, 2012 The logarithmic Bloch space Blog is the Banach space of analytic functions on the open unit disk 𝔻 whose elements f satisfy the condition ∥f∥=supz∈𝔻(1-|z|2)log (2/(1-|z|2))|f'(z)|
Flavia Colonna, Songxiao Li
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Compact Composition Operators between Bloch Type Spaces in the Polydisk
Abstract and Applied Analysis, 2012 Wulan et al. (2009), Wulan et al. characterized the compactness of composition operators on the Bloch space in the unit disk by the th power of the induced analytic function. This paper will generalize the result to the Bloch type space in the polydisk.
Zhong-Shan Fang
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Generalized Stević-Sharma operators from the minimal Möbius invariant space into Bloch-type spaces
Demonstratio Mathematica, 2023 The aim of this study is to investigate the boundedness, essential norm, and compactness of generalized Stević-Sharma operator from the minimal Möbius invariant space into Bloch-type space.
Guo Zhitao
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Toeplitz Operator and Carleson Measure on Weighted Bloch Spaces
Journal of Function Spaces, 2019 In this paper, we consider Toeplitz operator acting on weighted Bloch spaces. Meanwhile, the inclusion map from weighted Bloch spaces into tent space is also investigated.
Yanhua Zhang
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Phase-space representations of the Bloch equation [PDF]
Physical Review A, 1985 The authors discuss the phase-space representation of the Bloch equation and present analytic expressions for two generalized classes of distribution functions. Series solutions to order of {h bar}{sup 2} are given. The authors conclude that the Wigner quantum corrections are the simplest among the two general classes of distribution functions. 21 refs.
O'Connell, R. F., Wang, Lipo.
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Topological order on the Bloch sphere
New Journal of Physics, 2020 A Bloch sphere is the geometrical representation of an arbitrary two-dimensional Hilbert space. Possible classes of entanglement and separability for the pure and mixed states on the Bloch sphere were suggested by [Boyer et al 2017 PRA 95 032 308].
Rotem Liss, Tal Mor, Román Orús
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Distances from Bloch functions to some Möbius invariant function spaces in the unit ball of ℂn
Journal of Function Spaces and Applications, 2009 Distance formulae from Bloch functions to some Möbius invariant function spaces in the unit ball of ℂn such as Qs spaces, little Bloch space ℬ0 and Besov spaces Bp are given.
Wen Xu
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