Results 201 to 210 of about 38,024 (227)
Exact Response Theory for Delay Equations. [PDF]
Entropy (Basel)Gollinucci F, Ortu E, Rondoni L.
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Research on Measurement of Coal-Water Slurry Solid-Liquid Two-Phase Flow Based on a Coriolis Flow Meter and a Neural Network. [PDF]
Sensors (Basel)Liu J +5 more
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Measurement Method for Mold Slag Thickness in Continuous Casting Mold Using Millimeter-Wave Radar and Eddy Current Sensors. [PDF]
Sensors (Basel)An Y, Wang Z, Xiao J.
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A Characterization of Vanishing Mean Oscillation
Monatshefte für Mathematik, 2006 Let \(\mu\) be a positive, finite Borel measure on the unit circle \(T\). The space of functions of vanishing mean oscillation with respect to \(\mu\) was introduced by \textit{D. Sarason} [Trans. Am. Math. Soc. 207, 391--405 (1975; Zbl 0319.42006)]. \textit{D. S. Jerison} and \textit{C. E.
Themis Mitsis
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Functions of Vanishing Mean Oscillation
Mathematische Nachrichten, 1987 Let \(Q_ 0\) represent the unit cube in \({\mathbb{R}}^ n\), let \[ \omega (f,\delta)=\sup_{| h| \leq \delta}\{ \sup_{x,x+h\in Q_ 0}| f(x+h)-f(x)| \} \] represent the essential modulus of continuity of f, and \[ \Omega (f,\delta)=\sup_{diam(Q_ 1\cup Q_ 2)0\), where \(Q_ 1\), \(Q_ 2\) are disjoint subcubes of \(Q_ 0\).
Xianliang Shi, Alberto Torchinsky
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Approximation and Extension of Functions of Vanishing Mean Oscillation
The Journal of Geometric Analysis, 2020 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Almaz Butaev, Galia Dafni
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A note on Functions of Vanishing mean Oscillation on the Bidisk
Bulletin of the London Mathematical Society, 1986 For a function \(f\in L^{\infty}(T^ 2)\), T the unit circle, \textit{S.-Y. A. Chang} has proved [Ann. Math., II. Ser. 109, 613-620 (1979; Zbl 0401.28004)] that the Poisson integral \(\Lambda\) is a bounded operator from \(L^ 2(T^ 2)\) to \(L^ 2(d\mu_ f)\), where \[ d\mu_ f= | \nabla_ 1\nabla_ 2 \Lambda f(z_ 1,z_ 2)|^ 2 \log (1/| z_ 1|) \log (1/| z_ 2|)
Hitoshi Arai
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Spaces of Functions with Bounded and Vanishing Mean Oscillation
, 2003 We study generalized Campanato spaces and its vanishing subspaces. Our main interest is the connection between the geometry of the domain and the relation of the Campanato spaces to convenient HOlder spaces. We define the vanishing subspace, an analogue of VMO, and study its properties. In particular, we characterize compact subsets of VMO.
David Opěla
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A fine topology criterion for vanishing mean Oscillation
Complex Variables, Theory and Application: An International Journal, 1990 Stochastic methods are used to obtain the following criterion for VMOA of the unit ball : THEORM 1 Let he nonconstant analytic such that For and put Assume that V ζ has empty fine interior for ...
Bernt Øksendal
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