In mathematical analysis, the Hardy–Littlewood inequality, named after G. H. Hardy and John Edensor Littlewood, states that if f and g are nonnegative measurable real functions vanishing at infinity that are defined on n-dimensional Euclidean space Rn thenwhere f* and g* are the symmetric decreasing rearrangements of f(x) and g(x), respectively.

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  • In mathematical analysis, the Hardy–Littlewood inequality, named after G. H. Hardy and John Edensor Littlewood, states that if f and g are nonnegative measurable real functions vanishing at infinity that are defined on n-dimensional Euclidean space Rn thenwhere f* and g* are the symmetric decreasing rearrangements of f(x) and g(x), respectively.
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  • In mathematical analysis, the Hardy–Littlewood inequality, named after G. H. Hardy and John Edensor Littlewood, states that if f and g are nonnegative measurable real functions vanishing at infinity that are defined on n-dimensional Euclidean space Rn thenwhere f* and g* are the symmetric decreasing rearrangements of f(x) and g(x), respectively.
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  • Inégalité de Hardy-Littlewood
  • Desigualdade de Hardy-Littlewood
  • Hardy–Littlewood inequality
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