Results 11 to 20 of about 70,030 (299)
Characterizations of bounded mean oscillation [PDF]
Proceedings of the American Mathematical Society, 1975 Recall that an integrable function f f on a cube Q 0 {Q_0} in R n {{\mathbf {R}}^n} is said to be of bounded mean oscillation if there is a constant K K such that for
Stephen Jay Berman
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Bounded Point Derivations and Functions of Bounded Mean Oscillation [PDF]
Computational Methods and Function Theory, 2021 14 pages, 1 ...
Stephen Deterding
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Gaussian analytic functions of bounded mean oscillation [PDF]
Analysis & PDE, 2023 33 ...
Alon Nishry, Elliot Paquette
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Integral means, bounded mean oscillation, and Gel′fer functions [PDF]
Proceedings of the American Mathematical Society, 1991 A Gelfer function f f is a holomorphic function in the unit disc D = { z : | z | > 1 } D = \{ z:|z| > 1\} such that f ( 0 ) = 1 f(0) = 1 and
Daniel Girela
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On functions of bounded β-dimensional mean oscillation [PDF]
Advances in Calculus of Variations, 2023 Abstract In this paper, we define a notion of β-dimensional mean oscillation of functions u : Q
You-Wei Chen, Daniel Spector
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Mean Lipschitz spaces and bounded mean oscillation [PDF]
Illinois Journal of Mathematics, 1997 Assume that \(f(z)\) is analytic in the unit disk and has a non-tangential limit \(f(e^{i\theta})\) at a.e. point of the unit circle. The integral modulus of continuity of order \(p\), \(1\leq p < +\infty\), of the boundary function \(f(e^{i\theta})\) is \(\omega (\delta , f) = \sup_ ...
Daniel Girela
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Random series and bounded mean oscillation. [PDF]
Michigan Mathematical Journal, 1985 It has long been known that if \(\sum | a_ n ...
Peter Duren
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Mean oscillation bounds on rearrangements [PDF]
Transactions of the American Mathematical Society, 2022 We use geometric arguments to prove explicit bounds on the mean oscillation for two important rearrangements on R n {\mathbb {R}^n} . For the decreasing rearrangement f ∗ f^* of a rearrangeable function f f of bounded mean ...
Burchard, Almut +2 more
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LIPSCHITZ SPACES AND BOUNDED MEAN OSCILLATION OF HARMONIC MAPPINGS [PDF]
Bulletin of the Australian Mathematical Society, 2013 AbstractWe first study the bounded mean oscillation of planar harmonic mappings. Then we establish a relationship between Lipschitz-type spaces and equivalent modulus of real harmonic mappings. Finally, we obtain sharp estimates on the Lipschitz number of planar harmonic mappings in terms of the bounded mean oscillation norm, which shows that the ...
S-H Chen +3 more
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On the Space of Bounded Mean Oscillations
Journal of the Institute of Engineering, 2021 The space of bounded mean oscillations, abbreviated BMO, was first introduced by F. John and L. Nirenberg in 1961 in the context of partial differential equations. Later, C. Fefferman proved that the BMO is the dual space of well-known Hardy space, popularly known as H1 space and became the center of attraction for mathematicians.
Santosh Ghimire, Aarjan Kumar Sunar
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