Combinatorial Dimension and Certain Norms in Harmonic Analysis
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Publication:3701930
DOI10.2307/2374326zbMath0579.43010OpenAlexW2312528841MaRDI QIDQ3701930
Publication date: 1984
Published in: American Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2307/2374326
combinatorial dimensionspectral setscommutative harmonic analysisfractional Cartesian productsp- Sidon sets
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Summability of the coefficients of a multilinear form ⋮ Stochastic integrators indexed by a multi-dimensional parameter ⋮ Berry-Esseen bounds and multivariate limit theorems for functionals of Rademacher sequences ⋮ Sparse Rademacher chaos in symmetric spaces ⋮ Weakly Almost Periodic Functions and Thin Sets in Discrete Groups ⋮ Relationships between combinatorial measurements and Orlicz norms ⋮ \(\alpha\)-Chaos ⋮ Fractional products of sets ⋮ Measurements of interdependence ⋮ Combinatorial Dimension of Fractional Cartesian Products ⋮ Some new thin sets of integers in harmonic analysis ⋮ Relationships between combinatorial measurements and Orlicz norms. II ⋮ Combinatorial dimension and random sets
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