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Presentation of Young's inequality [PDF]
The paper presents different forms of Young's inequality. Main results include generalizations of the discrete and integral form. Issues on inequalities are studied using the geometric-arithmetic mean inequality, integral method and Jensen's inequality. A functional approach to Young's inequality is also considered.
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Weighted Fourier Transform Inequalities via Mixed Norm Hausdorff-Young Inequalities
Canadian Journal of Mathematics, 1994AbstractWiener-Lorentz amalgam spaces are introduced and some of their interpolation theoretic properties are discussed. We prove Hausdorff-Young theorems for these spaces unifying and extending Hunt's Hausdorff-Young theorem for Lorentz spaces and Holland's theorem for amalgam spaces. As consequences we prove weighted norm inequalities for the Fourier
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A complete refinement of Young's inequality
, 2016Mohammad Sababheh, D. Choi
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REMARKS ON THE HAUSDORFF-YOUNG INEQUALITY
2000zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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An analog of Young’s inequality for convolutions of functions for general Morrey-type spaces
, 2016V. Burenkov, T. Tararykova
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An extension of Young's inequality and its application
Applied Mathematics and Computation, 2013Xiao-Li Hu
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