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On Kolmogorov's theorem, the Hardy-Littlewood maximal function and the radial maximal function

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References

  1. J. Bruna and B. Korenblum,A note on Calderon-Zygmund singular convolution operators, Bull. Am. Math. Soc. (N.S.)16 (1987), 271–273.

    MATH  MathSciNet  Google Scholar 

  2. R. R. Coifman and R. Rochberg,Another characterization of BMO, Proc. Am. Math. Soc.79 (1980), 249–254.

    Article  MATH  MathSciNet  Google Scholar 

  3. P. Duren,Theory of H p-Spaces, Academic Press, New York, 1970.

    Google Scholar 

  4. J. Garnett,Bounded Analytic Functions, Academic Press, New York, 1981.

    MATH  Google Scholar 

  5. A. Noell and T. Wolff,On peak sets for Lip αclasses, preprint, 1986.

  6. E. M. Stein,Editor's note: The differentiability of functions in R n, Ann. of Math.113 (1981), 383–385.

    MathSciNet  Google Scholar 

  7. T. Wolff,Counterexamples to two variants of the Helson-Szego theorem, Mittag-Leffler report, no. 11, 1983.

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Partially supported by grant No. 1593/82 of the Comisión Asesora de Investigación Cientifica y Técnica, Madrid.

Supported by an NSF grant.

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Bruna, J., Korenblum, B. On Kolmogorov's theorem, the Hardy-Littlewood maximal function and the radial maximal function. J. Anal. Math. 50, 225–239 (1988). https://doi.org/10.1007/BF02796124

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