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The Estimates for Sharp Maximal Functions of Multilinear Strongly Singular Integral Operators

Acta Mathematica Sinica, English Series, 2005
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Sharp Norm Comparison of Martingale Maximal Functions and Stochastic Integrals

2011
Much of this paper will be devoted to answering a question about stochastic integrals, Question 1 below. Question 2 is even more basic. The primary goal is to introduce a method that can be used to study these and other questions about martingale maximal functions.
Burgess Davis, Renming Song
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Sharp $B$-Maximal Function Estimates and Boundedness for Some Integral Operators to the Inequalities

Journal of New Theory
In this paper, we first establish the relation between $B$-maximal and sharp $B$-maximal functions generated by the generalized translation operator connected with the Laplace-Bessel differential operator. We then prove some sharp $B$-maximal function estimates and present an application using these sharp estimates to study singular integral operators.
Cansu Keskin, Havva Nur Turkak
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Local sharp maximal functions in spaces of homogeneous type

1987
The so-called sharp maximal function, introduced by F. John, J. O. Strömberg, has many advantages to measure the oscillation of a function (only assumed to be measurable rather than locally summable) as shown in (1) \textit{B. Jawerth}, \textit{A. Torchinsky} [J. Approximation Theory 43, 231-270 (1985; Zbl 0565.42009)].
Shi, Xianliang, Torchinsky, Alberto
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A pointwise estimate for the local sharp maximal function with applications to singular integrals

Bulletin of the London Mathematical Society, 2010
Following the ideas of Carleson, Garnett–Jones and Fujii, we obtain a decomposition of an arbitrary measurable function f in terms of local mean oscillations.
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Commutators for the fractional maximal and sharp functions on total Morrey spaces

Proceedings of the Romanian Academy, Series A: Mathematics, Physics, Technical Sciences, Information Science
In this paper, we consider the commutators associated with the fractional maximal function and sharp maximal function when symbol function b in Lipschitz spaces. We give some characterizations of the Lipschitz spaces via the boundedness of these commutators on total Morrey spaces.
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