Lipschitz-free spaces over compact subsets of superreflexive spaces are weakly sequentially complete

Author:

Kochanek Tomasz12,Pernecká Eva13

Affiliation:

1. Institute of Mathematics; Polish Academy of Sciences; Śniadeckich 8 00-656 Warsaw Poland

2. Institute of Mathematics; University of Warsaw; Banacha 2 02-097 Warsaw Poland

3. Faculty of Information Technology; Czech Technical University in Prague; Thákurova 9 160 00 Prague 6 Czech Republic

Publisher

Wiley

Subject

General Mathematics

Reference42 articles.

1. Every separable metric space is Lipschitz equivalent to a subset of c0+;Aharoni;Israel J. Math.,1974

2. On weak completeness of the dual of spaces of analytic and smooth functions;Bourgain;Bull. Soc. Math. Belg. Serie B,1983

3. The Dunford-Pettis property for the ball-algebra, the polydisc-algebras and Sobolev spaces;Bourgain;Studia Math.,1984

4. On type of metric spaces;Bourgain;Trans. Amer. Math. Soc.,1986

5. Lois stables et espaces Lp;Bretagnolle;Ann. Inst. H. Poincaré Sect. B (N.S.),1965/1966

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1. Free Objects in Banach Space Theory;RSME Springer Series;2024

2. RETRACTED - Compact reduction in Lipschitz-free spaces;Proceedings of the Royal Society of Edinburgh: Section A Mathematics;2021-12

3. Compact reduction in Lipschitz-free spaces;Studia Mathematica;2021

4. Octahedral norms in duals and biduals of Lipschitz-free spaces;Journal of Functional Analysis;2020-08

5. Isomorphisms between spaces of Lipschitz functions;Journal of Functional Analysis;2019-10

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