Let X atd,Ibe metric spaces with metrics d and d', respectively. A map f: X-Y is Lipschitz if there is I>0 such that d'(f(*),-f(y))=Ld(x,y) for all x,yCX. The smallest such I is the Lipschitz constant lip f of f. These notions make sense also for pseudometric spaces. If each point of X has a neighborhood on which / i
We define and characterize Lipschitz–Killing invariants for lattices of compact sufficiently tame su...
AbstractWe investigate the Lipschitz structure of ℓp and Lp for 0<p<1 as quasi-Banach spaces and as ...
The aim of this book is to present various facets of the theory and applications of Lipschitz functi...
1.1. A map f of a metric space (X, d) into a metric space (Y, d') is called Lip-schitz if there...
For a Banach space E and a compact metric space (X,d), a function F:X→E is a Lipschitz function if t...
AbstractLet X be a nondiscrete metric compactum and Y an Euclidean polyhedron without isolated point...
For pointed compact metric spaces $(X,d)$, we address the biduality problem as to when the space of ...
AbstractFor a Banach space E and a compact metric space (X,d), a function F:X→E is a Lipschitz funct...
We denote the local "little" Lipschitz constant of a function f: R -> R by lip f. In this paper we s...
Let \((X,d)\) be a metric space. We characterise the family of subsets of \(X\) on which each local...
AbstractFor a metric space X, we study the space D∞(X) of bounded functions on X whose pointwise Lip...
We show that an analytic subset of the finite dimensional Euclidean space Rm is purely unrectifiable...
AbstractWe show that the Scott topology induces a topology for real-valued Lipschitz maps on Banach ...
AbstractWe study a topological property of function spaces in the Lipschitz category and show that c...
For a compact metric space $K$ the space $\mathrm{Lip}(K)$ has the Daugavet property if and only if ...
We define and characterize Lipschitz–Killing invariants for lattices of compact sufficiently tame su...
AbstractWe investigate the Lipschitz structure of ℓp and Lp for 0<p<1 as quasi-Banach spaces and as ...
The aim of this book is to present various facets of the theory and applications of Lipschitz functi...
1.1. A map f of a metric space (X, d) into a metric space (Y, d') is called Lip-schitz if there...
For a Banach space E and a compact metric space (X,d), a function F:X→E is a Lipschitz function if t...
AbstractLet X be a nondiscrete metric compactum and Y an Euclidean polyhedron without isolated point...
For pointed compact metric spaces $(X,d)$, we address the biduality problem as to when the space of ...
AbstractFor a Banach space E and a compact metric space (X,d), a function F:X→E is a Lipschitz funct...
We denote the local "little" Lipschitz constant of a function f: R -> R by lip f. In this paper we s...
Let \((X,d)\) be a metric space. We characterise the family of subsets of \(X\) on which each local...
AbstractFor a metric space X, we study the space D∞(X) of bounded functions on X whose pointwise Lip...
We show that an analytic subset of the finite dimensional Euclidean space Rm is purely unrectifiable...
AbstractWe show that the Scott topology induces a topology for real-valued Lipschitz maps on Banach ...
AbstractWe study a topological property of function spaces in the Lipschitz category and show that c...
For a compact metric space $K$ the space $\mathrm{Lip}(K)$ has the Daugavet property if and only if ...
We define and characterize Lipschitz–Killing invariants for lattices of compact sufficiently tame su...
AbstractWe investigate the Lipschitz structure of ℓp and Lp for 0<p<1 as quasi-Banach spaces and as ...
The aim of this book is to present various facets of the theory and applications of Lipschitz functi...