A Duality Theorem for Interpolation Methods Associated to Polygons

DOI10.2307/2161219zbMath0806.46020OpenAlexW4245928416MaRDI QIDQ4303813

Pedro Fernández-Martínez, Fernando Cobos

Publication date: 27 September 1994

Full work available at URL: https://doi.org/10.2307/2161219

zbMATH Keywords

\(K\)-spaces\(J\)- spacesdual spaces of interpolation spaces defined by means of polygons

Mathematics Subject Classification ID

Interpolation between normed linear spaces (46B70) Abstract interpolation of topological vector spaces (46M35)

Related Items (5)

The fundamental function of spaces generated by interpolation methods associated to polygons ⋮ On duality between K- and J-spaces ⋮ On interpolation of function spaces by methods defined by means of polygons ⋮ On an extreme class of real interpolation spaces ⋮ Reiteration formulae for interpolation methods associated to polygons

Cites Work

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• Real and complex interpolation methods for finite and infinite families of Banach spaces
• A theory of complex interpolation for families of Banach spaces
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• Complex interpolation for \(2^ N\) Banach spaces
• Interpolation of several Banach spaces
• Norm estimates for interpolation methods defined by means of polygons
• Interpolation of Compact Operators: The Multidimensional Case
• Duality for Fernandez Type Spaces
• Interpolation of 2 ^d Banach Spaces and the Calderón Spaces X (E )
• Interpolation of $2^{n}$ Banach spaces
• Reiteration and a Wolff theorem for interpolation methods defined by means of polygons

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