Results 41 to 50 of about 1,217,161 (237)
Spaces to Bloch-Type Spaces [PDF]
We study the boundedness and compactness of the products of composition and differentiation operators from Q K p, q spaces to Bloch-type spaces and little Bloch-type ...
Weifeng Yang
core
The analysis of optical eigenmodes in chiral liquid crystal with perpendicular or tilted helical axis, and their correspondence with the external medium, leads to an intuitive understanding of the angle and wavelength dependency of transmissive and reflective diffraction.
Ke Xu +5 more
wiley +1 more source
Bloch spaces of holomorphic functions in the polydisk
This work is an introduction to anisotropic spaces of holomorphic functions, which have ω-weight and are generalizations of Bloch spaces to a polydisc. We prove that these classes form an algebra and are invariant with respect to monomial multiplication.
Anahit Harutyunyan
doaj +1 more source
Characterizations of Bloch space and Besov spaces by oscillations
Some new oscillation characteristics of analytic Bloch and Besov spaces in the disk are given. The results extend and generalize the earlier work by \textit{K. Zhu}, see p. 328 in [J. Math. Anal. Appl. 157, No. 2, 318-336 (1991; Zbl 0733.30026)].
openaire +4 more sources
The Constant of Interpolation in Bloch Type Spaces
AbstractIt is known that there exists a constant $$0<\Delta _1 < 1$$ 0 < Δ 1 < 1 such that any $$\Delta _1$$
Miralles, Alejandro, Maletzki, Mario P.
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Azobenzene photoswitches translate molecular‐scale E/Z photoisomerization into macroscopic material responses and device‐level photonic functions. This Review highlights how azobenzene research has evolved from molecular photochemistry to photoalignment, mass migration, photomechanics, and heat release, ultimately enabling holography, reconfigurable ...
Heeju Son +20 more
wiley +1 more source
We compute upper and lower bounds for essential norm of difference of composition operators acting from weighted Bergman spaces to Bloch-type spaces.
Ram Krishan +2 more
doaj +1 more source
The closure of Dirichlet spaces in the Bloch space
Let $\mathbb{D}$ be the open unit disk in the complex plane, and let $\mathrm{Hol}(\mathbb{D})$ denote the class of holomorphic functions in the unit disk. A function $f\in \mathrm{Hol}(\mathbb{D})$ is said to belong to the Bloch space $\mathcal{B}$ if \[ \|f\|_{\mathcal{B}}=|f(0)|+\sup_{z\in\mathbf{D}}(1-|z|^2)|f^\prime (z)|-1$, and $p\in (0, \infty)$,
Galanopoulos, Petros, Girela, Daniel
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Multipliers and cyclic vectors in the Bloch space. [PDF]
The authors study cyclic vectors in \({\mathcal B}\), the Bloch space with the weak* topology, and in \({\mathcal B}_ 0\), the ``little'' Bloch space with the norm topology. A result implying that every outer function in \({\mathcal B}({\mathcal B}_ 0)\) is cyclic and a simple characterization of multipliers in \({\mathcal B}\) and \({\mathcal B}_ 0 ...
Brown, Leon, Shields, A. L.
openaire +3 more sources
Resonant Domain Wall Dynamics in a Three‐Dimensional Magnetic Nano Double Helix
3D magnetic nanostructures promise exciting possibilities for magnetization dynamics. However, experimental realizations remain scarce. In nanoprinted cobalt double helices, time‐resolved X‐ray microscopy reveals harmonic domain wall dynamics. Simulations identify the mode and additional higher‐frequency resonances, revealing a rich dynamic landscape ...
Pamela Morales‐Fernández +15 more
wiley +1 more source

