Results 261 to 270 of about 70,030 (299)

Low-dimensional brain-symptom associations delineate depression phenotypes with distinct connectivity biomarkers and symptom profiles

Liu W, Vesterinen M, Andersson A, Partanen P, Knapič S, Juvonen J, Siebenhühner F, Salonen A, Renvall H, Ilmoniemi R, Castrén E, Isometsä E, Van De Ville D, Palva M, Palva S.   +14 more
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Geometric Inequalities and Bounded Mean Oscillation

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Parabolic bounded mean oscillation and Muckenhoupt weights

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Bounded Mean Oscillation on the Polydisk

The Annals of Mathematics, 1979
The purpose of this article is to try to understand to what extent the duality between the Hardy space H1 of the unit disk, D, in the complex plane and the space BMO ([O, 2w]) extends to the polydisk. Before discussing the polydisk, let us recall some of the one variable results.
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Normal Trace for a Vector Field of Bounded Mean Oscillation

Potential Analysis, 2022
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Yoshikazu Giga, Zhongyang Gu
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Derivatives of analytic functions and bounded mean oscillation

Archiv der Mathematik, 1986
Let f be analytic in the unit disc \(| z|
Bennett, Colin, Stoll, Manfred
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Extension of functions with bounded mean oscillation

Journal of Mathematical Sciences, 2014
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On functions of bounded mean oscillation with bounded negative part

Analysis Mathematica
\textit{J. Bastero} et al. [Proc. Am. Math. Soc. 128, No. 11, 3329--3334 (2000; Zbl 0957.42010)] proved that the commutator \([b,M]\) between multiplication by \(b\) and application of the Hardy-Littlewood maximal function \(Mf(x)=\sup_{x\in Q} m_Q(\vert f\vert)(x)\) (where \((m_Q f)(x)=\frac{1}{\vert Q\vert}\int Q f\)) is bounded on \(L^p ...
Zhao, H., Wang, D.
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Bounded mean oscillation and the distribution of primes

Mathematical Proceedings of the Cambridge Philosophical Society, 1999
Let \(E(x)\) denote either \((\psi(x)-x)/\sqrt{x}\) or \((\pi(x)-li(x))/(\sqrt{x}/ \log x), x \geq 2\). The author proves the following theorem: Let \(H=H(X)\) and \(\alpha(X)\) be two functions of the positive real variable X. We assume that \(\alpha(X)\) is arbitrary and \(H\) satisfies the following condition as \(X\) tends to infinity \[ A X \frac{(
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Radial Limits and Star Invariant Subspaces of Bounded Mean Oscillation

American Journal of Mathematics, 1986
Let D denote the unit disk in the complex plane and \(H^ p\) the usual classes of analytic functions on D.
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