Results 101 to 110 of about 9,864 (257)
A Remark on Carleson's Characterization of BMO [PDF]
Proceedings of the American Mathematical Society, 1980 L. Carleson showed that if φ ∈ BMO ( R n ) \varphi \in \text {BMO}(R ^n) and supp φ \varphi is compact, then φ \varphi can be written in the form φ ( x ) = Σ k
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On BMO functions on Riemann surface [PDF]
Kyoto Journal of Mathematics, 1985 Let D be the unit disc in the plane, with hyperbolic measure \(d\lambda\) and area measure dm. Let BMO be the space of functions on bounded mean oscillation which are the object of intensive study for the past twenty years. Let BMOH(D) stand for those f harmonic on D such that f is the Poisson integral of some functions in BMO and let BMOA(D) be the ...
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On transforming the class of {BMO}-martingales by a change of law [PDF]
, 1979 Norihiko Kazamaki
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On Hardy and BMO Spaces for Grushin Operator
, 2016 We study Hardy and BMO spaces associated with the Grushin operator. We first prove atomic and maximal functions characterizations of the Hardy space. Further we establish a version of Fefferman–Stein decomposition of BMO functions associated with the ...
Jacek Dziubański, K. Jotsaroop
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BMO and PPST Approaches to Meson States in Broken SU4 Symmetry [PDF]
, 1976 Hirofumi Hayashi +4 more
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BMO rational approximation and one-dimensional Hausdorff content [PDF]
, 1986 Joan Verdera
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Boundary interpolation sets for holomorphic functions smooth to the boundary and BMO [PDF]
, 1981 Joaquim Bruna
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The natural maximal operator on BMO [PDF]
Proceedings of the American Mathematical Society, 2001 The author introduces the \textit{natural maximal operator} \(M^{\#}f(x)= \sup_{Q\ni x}{1\over|Q|} \int_Qf\), a generalization of the Hardy-Littlewood maximal operator \(M\), and shows that it is a bounded operator from functions of bounded mean oscillation (BMO) into functions of bounded lower oscillation (BLO).
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, 2017 We prove global Lorentz estimates for variable power of the gradient of weak solution to linear elliptic obstacle problems with small partially BMO coefficients over a bounded nonsmooth domain. Here, we assume that the leading coefficients are measurable
H. Tian, Shenzhou Zheng
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