Results 1 to 10 of about 31 (31)
On Fixed Point Property under Lipschitz and Uniform Embeddings
We first present a generalization of ω⁎‐Gâteaux differentiability theorems of Lipschitz mappings from open sets to those closed convex sets admitting nonsupport points and then show that every nonempty bounded closed convex subset of a Banach space has the fixed point property for isometries if it Lipschitz embeds into a super reflexive space. With the
Jichao Zhang +3 more
wiley +1 more source
Corrigendum to “On Fixed Point Property under Lipschitz and Uniform Embeddings”
Journal of Function Spaces, Volume 2019, Issue 1, 2019.
Jichao Zhang, Lingxin Bao, Lili Su
wiley +1 more source
The class of Banach lattices is not primary
Building on a recent construction of Plebanek and Salguero-Alarcón, which solved the Complemented Subspace Problem for $C(K)$ -spaces, and the subsequent work of De Hevia, Martínez-Cervantes, Salguero-Alarcón, and Tradacete solving the Complemented
Antonio Acuaviva
doaj +1 more source
Hyperbolic Metric Spaces and Stochastic Embeddings
Stochastic embeddings of finite metric spaces into graph-theoretic trees have proven to be a vital tool for constructing approximation algorithms in theoretical computer science.
Chris Gartland
doaj +1 more source
Sums of SCD sets and their applications to SCD operators and narrow operators
Kadets Vladimir, Shepelska Varvara
doaj +1 more source
Some of the next articles are maybe not open access.
On the geometry of higher order Schreier spaces
Illinois Journal of Mathematics, 2021Leandro Antunes, Kevin Beanland
exaly
Quantifications of boundedly complete and shrinking bases
Illinois Journal of Mathematics, 2022Dongyang Chen, Tomasz Kania
exaly
On isometry groups and maximal symmetry
Duke Mathematical Journal, 2013Valentin Ferenczi, Christian Rosendal
exaly

