Spiros A. Argyros, Alexandros Georgiou, Athanasios-Rafail Lagos, Pavlos Motakis
Abstract
We investigate the following property for Banach spaces. A Banach space $X$ satisfies the Uniform Approximation on Large Subspaces (UALS) if there exists $C \gt 0$ with the following property: for any $A\in \mathcal {L}(X)$ and convex compac
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We investigate the following property for Banach spaces. A Banach space $X$ satisfies the Uniform Approximation on Large Subspaces (UALS) if there exists $C \gt 0$ with the following property: for any $A\in \mathcal {L}(X)$ and convex compac
Key concepts: Mathematics, Banach space, Approximation property, Linear subspace, Property (philosophy), Bounded function, Regular polygon, Space (punctuation)