New weighted L^p spaces are defined via weight function matrices with inclusion relations characterized by matrix comparisons; a counterexample distinguishes Beurling-Björck from Braun-Meise-Taylor ultradifferentiable settings.
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2 Pith papers cite this work. Polarity classification is still indexing.
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A new characterization of the moderate growth property in the mixed weight-sequence setting is proved via the associated weight function.
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On inclusion relations of weighted $L^p$-type spaces defined in terms of weight function matrices
New weighted L^p spaces are defined via weight function matrices with inclusion relations characterized by matrix comparisons; a counterexample distinguishes Beurling-Björck from Braun-Meise-Taylor ultradifferentiable settings.