Results 201 to 210 of about 2,222 (252)
How quantum-chemical geometry optimization level affects classical 3D descriptors and QSAR performance: a comparative study. [PDF]
Li J, Gu R, Du S, Xu L.
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Exact Ground State of Interacting Electrons in Magic Angle Graphene. [PDF]
Becker S, Lin L, Stubbs KD.
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FragPT2: Multifragment Wave Function Embedding with Perturbative Interactions. [PDF]
Koridon E, Sen S, Visscher L, Polla S.
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5- and 6-Membered Rings: A Natural Orbital Functional Study. [PDF]
Mitxelena I, Lew-Yee JFH, Piris M.
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FRACTIONAL FOCK–SOBOLEV SPACES
Let $s\in \mathbb{R}$ and $0<p\leqslant \infty$. The fractional Fock–Sobolev spaces $F_{\mathscr{R}}^{s,p}$ are introduced through the fractional radial derivatives $\mathscr{R}^{s/2}$. We describe explicitly the reproducing kernels for the fractional Fock–Sobolev spaces $F_{\mathscr{R}}^{s,2}$ and then get the pointwise size estimate of the ...
Cho, Hong Rae, Park, Soohyun
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Linear Operators on Fock Spaces
Integral Equations and Operator Theory, 2017The aim of this paper is to extend several results about properties of some linear operators on the Fock space \(F_\alpha^2\) to linear operators on Fock spaces \(F_\alpha^p\) for ...
Zengjian Lou, Kehe Zhu, Senhua Zhu
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Spectra of composition operators on Fock-type spaces
This work is a continuation of our recent investigation in [15] where we characterized various topological and dynamical properties of the composition operator C acting between Fock-type spaces Fpφ and Fqφ when both exponents p and q are nite.
Tesfa Mengestie
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HANKEL MEASURES FOR FOCK SPACE
Bulletin of the Australian Mathematical Society, 2022AbstractInspired by Xiao’s work on Hankel measures for Hardy and Bergman spaces [‘Pseudo-Carleson measures for weighted Bergman spaces’. Michigan Math. J.47 (2000), 447–452], we introduce Hankel measures for Fock space $F^p_\alpha $ . Given $p\ge 1$ , we obtain several equivalent descriptions for such measures on $F^p_\alpha $ .
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Toeplitz Operators on the Fock Space
Integral Equations and Operator Theory, 2010For positive parameter \(\alpha\), consider the measure \( d \lambda_{\alpha}(z)=\frac{\alpha}{\pi}e^{-\alpha|z|^{2}}dA(z) \) on the complex plane \(\mathbb C\), where \(dA(z)\) is the ordinary area measure. The Fock space \(F_{\alpha}^{2}\) is the subspace (with inherited norm) of all entire functions in \(L^{2}({\mathbb C},d\lambda_{\alpha})\).
Isralowitz, Josh, Zhu, Kehe
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