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Lipschitz free $p$-spaces for $0
The geometric analysis of non-locally convex quasi-Banach spaces presents rich and nuanced challenges. In this paper, we introduce the Schur $p$-property and the strong Schur $p$-property for $0 < p \leq 1$, providing new tools to deepen the understanding of these spaces, and the Lipschitz free $p$-spaces in particular.Albiac, Fernando +3 more
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A survey on Lipschitz-free Banach Spaces
Commentationes Mathematicae, 2016This article is a survey of Lipschitz\dywiz free Banach spaces and recent progress in the understanding of their structure. The results we present have been obtained in the last fifteen years (and quite often in the last five years). We give a self\dywiz contained presentation of the basic properties of Lipschitz\dywiz free Banach spaces and ...
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Lipschitz free spaces isomorphic to their infinite sums and geometric applications
Transactions of the American Mathematical Society, 2021Fernando Albiac +2 more
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Supports in Lipschitz-free spaces and applications to extremal structure
Journal of Mathematical Analysis and Applications, 2020Ramón J Aliaga +2 more
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Lipschitz-free spaces, ultraproducts, and finite representability of metric spaces
Journal of Mathematical Analysis and Applications, 2023Guillaume Grelier
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Approximation properties and Schauder decompositions in Lipschitz-free spaces
Journal of Functional Analysis, 2013Gilles Lancien
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Lipschitz-free Spaces on Finite Metric Spaces
Canadian Journal of Mathematics, 2020Denka Kutzarova
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