Abstract
Recently A. P Rékopa [1] has proved the following interesting integral inequality where f(x) and g(y) are arbitrary measurable non-negative functions. The proof of (1) is quite difficult and long.
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A. Prékopa, Logarithmic Concave Measures with Application to Stochastic Programming. Acta Sci. Math. 32 (1971), 301–316.
W. H. Young, Sur la généralisation du théorème de Parseval. C. R. Acad. Sci. Paris Sér. A—B 155 (1912), 30–33.
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© 1972 Birkhäuser Verlag Basel
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Leindler, L. (1972). On a Certain Converse of Hölder’s Inequality. In: Butzer, P.L., Kahane, JP., Szökefalvi-Nagy, B. (eds) Linear Operators and Approximation / Lineare Operatoren und Approximation. International Series of Numerical Mathematics / Internationale Schriftenreihe zur Numerischen Mathematik / Série Internationale D’Analyse Numérique, vol 20. Birkhäuser, Basel. https://doi.org/10.1007/978-3-0348-7283-6_17
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DOI: https://doi.org/10.1007/978-3-0348-7283-6_17
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