Results 151 to 160 of about 868 (184)
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Local to global results for spaces of $${{\mathrm{BMO}}}$$ BMO type
Mathematische Zeitschrift, 2015We study a class of spaces, $$JN_p$$ , related to $${{\mathrm{BMO}}}$$
Niko Marola, Olli Saari
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BMO and the Banach Space Approximation Problem
American Journal of Mathematics, 1985Let \(L^{\infty}=L^{\infty}(\partial D)\), \(H^{\infty}=H^{\infty}(D)\), \(BMO(\partial D)=the\) space of functions f on \(\partial D\) with \(\int^{2\pi}_{0}f(t)dt=0\) and \(\| f\|_{BMO}=\sup \{(\frac{1}{| I|}\int_{I}| f-f_ I|^ 2dt)^{1/2}:\) I an \(arc\subset \partial D\}
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Multipliers between $ BMO $ Spaces on Open Unit Ball
Integral Equations and Operator Theory, 2003Let \(B\) be the unit ball in \(\mathbb R^n\).
Wang, James L., Wu, Zhijian
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Real interpolation between martingale hardy and BMO spaces
Acta Mathematica Sinica, English Series, 2012The usual interpolation space \((A_0,A_1)_{\theta,q}\) is defined as the space of all functions \(f\) in \(A_0+A_1\) for which \[ { \| f \|}_{{(A_0,A_1)}_{\theta ,q}}:= \left( \int_0^\infty \left(t^{- \theta}K(t,f,A_0,A_1) \right) ^q \, {{dt} \over {t}} \right)^{1/q} < \infty \] where \(K(t,f,A_0,A_1) := \inf_{f=f_0+f_1} \left\{ \|f_0\|_{A_0} + t\|f_1\|
Ren, Yan Bo, Guo, Tie Xin
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BMO and Hankel Operators on Fock-Type Spaces
The Journal of Geometric Analysis, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Wang, Xiaofeng, Cao, Guangfu, Zhu, Kehe
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BMO spaces on domains of \(R^n\)
1996Let \(\Omega\) be an open subset of \(\mathbb{R}^n\) and \(\text{MBO}(\Omega)\) denote the space of functions in \(L^1_{\text{loc}}(\overline\Omega)\) with bounded mean oscillation. The authors' main result is that if \(\Omega\) is sufficiently regular, then there is a bounded linear extension operator from \(\text{BMO}_1(\Omega)\) into \(\text{BMO}_1(\
TRANSIRICO, Maria +2 more
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The biofilm matrix: multitasking in a shared space
Nature Reviews Microbiology, 2022Hans-Curt Flemming +2 more
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Cosmology with the Laser Interferometer Space Antenna
Living Reviews in Relativity, 2023Germano Nardini
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Responsive materials architected in space and time
Nature Reviews Materials, 2022Xiaoxing Xia +2 more
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