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- W2743600519 abstract "We introduce and study the notion of space of almost universal complemented disposition (a.u.c.d.) as a generalization of Kadec space. We show that every Banach space with separable dual is isometrically contained as a $1$-complemented subspace of a separable a.u.c.d. space and that all a.u.c.d. spaces with $1$-FDD are isometric and contain isometric $1$-complemented copies of every separable Banach space with $1$-FDD. We then study spaces of universal complemented disposition (u.c.d.) and provide different constructions for such spaces. We also consider spaces of u.c.d. with respect to separable spaces." @default.
- W2743600519 created "2017-08-17" @default.
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- W2743600519 date "2017-08-08" @default.
- W2743600519 modified "2023-09-27" @default.
- W2743600519 title "Banach and quasi-Banach spaces of almost universal complemented disposition" @default.
- W2743600519 hasPublicationYear "2017" @default.
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