Difference of weighted composition operators from α-Bloch spaces to β-Bloch spaces
In this paper, we study the boundedness and compactness of the differences of two weighted composition operators acting from $ $-Bloch space to $ $-Bloch space on the open unit disk. This study has a relationship to the topological structure of weighted composition from $ $-Bloch space to $ $-Bloch space.
Xu, Ning, Zhou, Ze-Hua
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Landau–Bloch Constants for Functions in α-Bloch Spaces and Hardy Spaces
Comment: 11 pages.
Chen, Shaolin +2 more
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Composition operators from logarithmic Bloch spaces to weighted Bloch spaces [PDF]
We characterize the analytic self-maps $ $ of the unit disk ${\Bbb D}$ in ${\Bbb C}$ that induce continuous composition operators $C_ $ from the log-Bloch space $\mathcal{B}^{\log}({\Bbb D})$ to $ $-Bloch spaces ${\mathcal B}^ ({\Bbb D})$ in terms of the sequence of quotients of the $ $-Bloch semi-norm of the $n$th power of $ $ and the log-Bloch ...
Castillo, René E. +3 more
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Analytic Morrey Spaces and Bloch-Type Spaces [PDF]
This paper is devoted to characterizing the boundedness of the Riemann-Stieltjes operators from analytic Morrey spaces to Bloch-type spaces. Moreover, the boundedness of the superposition operator and weighted composition operator on analytic Morrey spaces is discussed, respectively.
Ofori Samuel, Jianfei Wang, Yile Zhao
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Geometrical Description of the Local Integrals of Motion of Maxwell-Bloch Equation [PDF]
We represent a classical Maxwell-Bloch equation and related to it positive part of the AKNS hierarchy in geometrical terms. The Maxwell-Bloch evolution is given by an infinitesimal action of a nilpotent subalgebra $n_+$ of affine Lie algebra $\hat {sl}_2$
Antonov, A. V. +2 more
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Symmetry and localization in periodic crystals: triviality of Bloch bundles with a fermionic time-reversal symmetry [PDF]
We describe some applications of group- and bundle-theoretic methods in solid state physics, showing how symmetries lead to a proof of the localization of electrons in gapped crystalline solids, as e.g. insulators and semiconductors.
Monaco, Domenico, Panati, Gianluca
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Bloch-Type Spaces of Minimal Surfaces [PDF]
We study Bloch-type spaces of minimal surfaces from the unit disk D into Rn and characterize them in terms of weighted Lipschitz functions. In addition, the boundedness of a composition operator Cϕ acting between two Bloch-type spaces is discussed.
Guanghua He, Xi Fu, Hancan Zhu
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Nonequilibrium Approach to Bloch-Peierls-Berry Dynamics [PDF]
We examine the Bloch-Peierls-Berry dynamics under a classical nonequilibrium dynamical formulation. In this formulation all coordinates in phase space formed by the position and crystal momentum space are treated on equal footing.
B. Aebischer +7 more
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Toeplitz-Superposition Operators on Analytic Bloch Spaces [PDF]
The important purpose of this current work is to study a new class of operators, the so-called Toeplitz-superposition operators as an expansion of the weighted known composition operators, induced by such continuous entire functions mapping on bounded specific sets.
M. A. Bakhit, A. El-Sayed Ahmed
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Weighted Composition Operators from Logarithmic Bloch-Type Spaces to Bloch-Type Spaces
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Agarwal RaviP, Stević Stevo
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