J. M. Almira

most citedApproximation schemes satisfying Shapiro's Theorem

3 citations · 3 across the 2 of their papers we have counts for

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math.CA2010

A simple observation about compactness and fast decay of Fourier coefficients

J. M. Almira

Let $X$ be a Banach space and suppose $Y \subseteq X$ is a Banach space compactly embedded into $X$ , and $(a_{k})$ is a weakly null sequence of functionals in $X^{*}$ . Then there exists…

math.CA2010★ 3 cited

Approximation schemes satisfying Shapiro's Theorem

J. M. Almira, T. Oikhberg

An approximation scheme is a family of homogeneous subsets $(A_{n})$ of a quasi-Banach space $X$ , such that $A_{1} ⊊ A_{2} ⊊ ... ⊊ X$ , $A_n + A_n \subset A_{K(…