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The equivalence theorem for logarithmic interpolation spaces in the quasi-Banach case - MaRDI portal

The equivalence theorem for logarithmic interpolation spaces in the quasi-Banach case (Q2039383)

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scientific article; zbMATH DE number 7367444
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The equivalence theorem for logarithmic interpolation spaces in the quasi-Banach case
scientific article; zbMATH DE number 7367444

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    The equivalence theorem for logarithmic interpolation spaces in the quasi-Banach case (English)
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    2 July 2021
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    Summary: We study the description by means of the \(J\)-functional of logarithmic interpolation spaces \((A_0, A_1)_{1,q,\mathbb{A}}\) in the category of the \(p\)-normed quasi-Banach couples \((0<p\leq 1)\). When \((A_0, A_1)\) is a Banach couple, it is known that the description changes depending on the relationship between \(q\) and \(\mathbb{A}\). In our more general setting, the parameter \(p\) also has an important role as the results show.
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    logarithmic interpolation spaces
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    \(J\)-functional
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    \(K\)-functional
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    characteristic function
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