Results 231 to 240 of about 31,456 (265)
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Analysis, 1995
Let \(B\) denote the unit ball in \(\mathbb{C}^n\), \(n \geq 1\), and \(m\) the \(2n\)-dimensional Lebesgue measure on \(B\) normalized by \(m(B) = 1\), and \(\sigma\) is the normalized surface measure on its boundary \(\partial B\). The main result is: Theorem. Let \(f \in L^2 (\sigma)\) and \(F = P[f]\) denotes Poisson- Szegö integral.
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Let \(B\) denote the unit ball in \(\mathbb{C}^n\), \(n \geq 1\), and \(m\) the \(2n\)-dimensional Lebesgue measure on \(B\) normalized by \(m(B) = 1\), and \(\sigma\) is the normalized surface measure on its boundary \(\partial B\). The main result is: Theorem. Let \(f \in L^2 (\sigma)\) and \(F = P[f]\) denotes Poisson- Szegö integral.
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Carleson measures, BMO spaces and balayages associated to Schrödinger operators
, 2017Let L be a Schrödinger operator of the form L = −Δ+V acting on L2(Rn), n ≥ 3, where the nonnegative potential V belongs to the reverse Hölder class Bq for some q ≥ n: Let BMOL(Rn) denote the BMO space associated to the Schrödinger operator L on Rn.
Peng Chen +4 more
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Weighted Weak-Type BMO-Regularity
Journal of Mathematical Sciences, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Dirichlet problem for Schrödinger equation with the boundary value in the BMO space
Science China Mathematics, 2022Renjin Jiang, Bo Li
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An Efficient Estimation Model for Induction Motor Using BMO-RBFNN Technique
Process Integration and Optimization for Sustainability, 2021P. Rajesh, F. H. Shajin, N. Vijaya Anand
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BMO Solvability and Absolute Continuity of Harmonic Measure
, 2016We show that for a uniformly elliptic divergence form operator L, defined in an open set $$\Omega $$Ω with Ahlfors–David regular boundary, BMO solvability implies scale-invariant quantitative absolute continuity (the weak-$$A_\infty $$A∞ property) of ...
S. Hofmann, Phi Le
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Some Characterizations of BMO Spaces via Commutators in Orlicz Spaces on Stratified Lie Groups
Results in Mathematics, 2021V. Guliyev
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Mappings of BMO–bounded distortion
Mathematische Annalen, 2000In this paper the authors continue developing the theme of mappings of \(BMO\)-bounded distortion, refining and extending previous work, as well as obtaining new results. Let \(\Omega\) be an open subset of \(\mathbb{R}^n\). A function \(f:\Omega\rightarrow\mathbb{R}^n\) is said to have finite distortion if \(f\in W_{\text{loc}}^{1,\phi}(\Omega,\mathbb{
Astala, Kari +3 more
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