summary:We show the existence of Lipschitz approximable separable spaces which fail Grothendieck's approximation property. This follows from the observation that any separable space with the metric compact approximation property is Lipschitz approximable. Some related results are spelled out
J. Schauder introduced the notion of basis in a Banach space in 1927. If a Banach space ha...
AbstractA Lipschitz function between metric spaces is an important notion in fractal geometry as it ...
AbstractThis paper shows that every w*-lower semicontinuous Lipschitzian convex function on the dual...
summary:We show the existence of Lipschitz approximable separable spaces which fail Grothendieck's a...
The thesis consists of two papers and one preprint. The two papers are de- voted to the approximatio...
Abstract. The existence of Lipschitz quasiadditive projections on linear subspaces is investigated. ...
9 pagesInternational audienceWe prove that for any separable Banach space $X$, there exists a compac...
AbstractLet X be a separable Banach space with a separating polynomial. We show that there exists C⩾...
AbstractA theorem in Azagra et al. (preprint) [1] asserts that on a real separable Banach space with...
Abstract. We prove that the Lipschitz-free space over a doubling metric space has the bounded approx...
AbstractIt is shown that on weakly compactly generated Banach spaces which admit a Lipschitz, Cp smo...
AbstractLet us consider a Banach space X with the property that every real-valued Lipschitz function...
AbstractIf X is any separable Banach space containing l1, then there is a Lipschitz quotient map fro...
AbstractIt is shown that for the separable dual X∗ of a Banach space X, if X∗ has the weak approxima...
This thesis is a survey article focusing on the lifting properties and the approximation properties ...
J. Schauder introduced the notion of basis in a Banach space in 1927. If a Banach space ha...
AbstractA Lipschitz function between metric spaces is an important notion in fractal geometry as it ...
AbstractThis paper shows that every w*-lower semicontinuous Lipschitzian convex function on the dual...
summary:We show the existence of Lipschitz approximable separable spaces which fail Grothendieck's a...
The thesis consists of two papers and one preprint. The two papers are de- voted to the approximatio...
Abstract. The existence of Lipschitz quasiadditive projections on linear subspaces is investigated. ...
9 pagesInternational audienceWe prove that for any separable Banach space $X$, there exists a compac...
AbstractLet X be a separable Banach space with a separating polynomial. We show that there exists C⩾...
AbstractA theorem in Azagra et al. (preprint) [1] asserts that on a real separable Banach space with...
Abstract. We prove that the Lipschitz-free space over a doubling metric space has the bounded approx...
AbstractIt is shown that on weakly compactly generated Banach spaces which admit a Lipschitz, Cp smo...
AbstractLet us consider a Banach space X with the property that every real-valued Lipschitz function...
AbstractIf X is any separable Banach space containing l1, then there is a Lipschitz quotient map fro...
AbstractIt is shown that for the separable dual X∗ of a Banach space X, if X∗ has the weak approxima...
This thesis is a survey article focusing on the lifting properties and the approximation properties ...
J. Schauder introduced the notion of basis in a Banach space in 1927. If a Banach space ha...
AbstractA Lipschitz function between metric spaces is an important notion in fractal geometry as it ...
AbstractThis paper shows that every w*-lower semicontinuous Lipschitzian convex function on the dual...
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