Titlebook: Interpolation Spaces; An Introduction Jöran Bergh,Jörgen Löfström Book 1976 Springer-Verlag Berlin Heidelberg 1976 Interpolationsraum.Mac O

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General Properties of Interpolation Spaces,In this chapter we introduce some basic notation and definitions. We discuss a few general results on interpolation spaces. The most important one is the Aronszajn-Gagliardo theorem.

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https://doi.org/10.1007/978-3-642-66451-9Interpolationsraum; Mac OS X 10; 7 (Lion); approximation; approximation theory; compactness; duality; extre

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Interpolation of Sobolev and Besov Spaces,5]. In the first section, we introduce briefly the Fourier multipliers on ., and we prove the Mihlin multiplier theorem. In Section 8, we discuss interpolation of semi-groups of operators. Many other topics are touched upon in the notes and comment, e.g., interpolation of Hardy spaces ..

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The Real Interpolation Method, presentation of this method/functor—the real interpolation method—follows essentially Peetre [10]. In general, we work with normed linear spaces. However, we have tried to facilitate the extension of the method to comprise also the case of quasi-normed linear spaces, and even quasi-normed Abelian g

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Interpolation of ,-Spaces,f the Marcinkiewicz theorem (the Calderón-Marcinkiewicz theorem). We also investigate the real and the complex interpolation spaces between .-spaces with different measures, thus extending a theorem by Stein and Weiss. In Section 6, we consider the interpolation of vector-valued .-spaces of sequence

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Interpolation of Sobolev and Besov Spaces,5]. In the first section, we introduce briefly the Fourier multipliers on ., and we prove the Mihlin multiplier theorem. In Section 8, we discuss interpolation of semi-groups of operators. Many other topics are touched upon in the notes and comment, e.g., interpolation of Hardy spaces ..

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