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A theorem of Hardy-Littlewood for harmonic functions satisfying Hölder's condition
Toshihiro KISO, Yoshihiro MIZUTA, Tetsu SHIMOMURA
Author information
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Toshihiro KISO
Department of Mathematics Faculty of Science Hiroshima University
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Yoshihiro MIZUTA
Department of Mathematics Faculty of Integrated Arts and Sciences Hiroshima University
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Tetsu SHIMOMURA
Department of Mathematics Faculty of Integrated Arts and Sciences Hiroshima University
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1995 Volume 47 Issue 1 Pages 121-130
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- Published: 1995 Received: May 31, 1993 Available on J-STAGE: October 20, 2006 Accepted: - Advance online publication: - Revised: -
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Correction information
Date of correction: October 20, 2006 Reason for correction: - Correction: CITATION Details: Wrong : 1) P. L. Duren, Theory of Hp spaces, Academic Press, New York, 1970.
2) G. H. Hardy and J. E. Littlewood, Some properties of fractional integrals, II, Math. Z., 34 (1932), 403-439.
3) S. G. Krantz, Lipschitz spaces, smoothness of functions, and approximation theory, Exposition. Math., 3 (1983), 193-260.
4) W. Smith and D. A. Stegenga, Exponential integrability of the quasi-hyperbolic metric in Hölder domains, Ann. Acad. Sci. Fenn. Ser. A I Math., 16 (1991), 341-360.
5) E. M. Stein, Singular integrals and differentiability properties of functions, Princeton University Press, Princeton, 1970.
Right : [1] P. L. Duren, Theory of Hp spaces, Academic Press, New York, 1970.
[2] G. H. Hardy and J. E. Littlewood, Some properties of fractional integrals, II, Math. Z., 34 (1932), 403-439.
[3] S. G. Krantz, Lipschitz spaces, smoothness of functions, and approximation theory, Exposition. Math., 3 (1983), 193-260.
[4] W. Smith and D. A. Stegenga, Exponential integrability of the quasi-hyperbolic metric in Hölder domains, Ann. Acad. Sci. Fenn. Ser. A I Math., 16 (1991), 341-360.
[5] E. M. Stein, Singular integrals and differentiability properties of functions, Princeton University Press, Princeton, 1970.
Date of correction: October 20, 2006 Reason for correction: - Correction: PDF FILE Details: -
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