Results 21 to 30 of about 191,132 (284)
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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The shape of higher-dimensional state space: Bloch-ball analog for a qutrit [PDF]
Geometric intuition is a crucial tool to obtain deeper insight into many concepts of physics. A paradigmatic example of its power is the Bloch ball, the geometrical representation for the state space of the simplest possible quantum system, a two-level ...
Christopher Eltschka +3 more
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Weighted Composition Operators from Hardy Spaces into Logarithmic Bloch Spaces
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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Classical Wakimoto Realizations of Chiral WZNW Bloch Waves [PDF]
It is well-known that the chiral WZNW Bloch waves satisfy a quadratic classical exchange algebra which implies the affine Kac-Moody algebra for the corresponding currents.
Alekseev A +30 more
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Compact Composition Operators between Bloch Type Spaces in the Polydisk
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
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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Bicomplex Bergman and Bloch spaces [PDF]
AbstractIn this article, we define the bicomplex weighted Bergman spaces on the bidisk and their associated weighted Bergman projections, where the respective Bergman kernels are determined. We study also the bicomplex Bergman projection onto the bicomplex Bloch space.
Reséndis O., L. F., Tovar S., L. M.
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Weighted Differentiation Composition Operators from the α-Bloch Space to the $\alpha-$Bloch-Orlicz Space [PDF]
Summary: The boundedness and the compactness of the weighted differentiation composition operators from the \(\alpha\)-Bloch space \(\mathscr{B}_\alpha\) to the \(\alpha\)-Bloch-Orlicz space \(\mathscr{B}^\varphi_\alpha\) with \(\alpha > 0\) are investigated respectively in this paper.
Zhou, Hang, Zhou, Ze-Hua
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Toeplitz Operator and Carleson Measure on Weighted Bloch Spaces
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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Distances from Bloch functions to some Möbius invariant function spaces in the unit ball of ℂn
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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