The classical Lipschitz extension problem in concerned for conditions on a pair of metric spaces (X,dX) and (Y,dY) such that for all Ω ⊂ X and for all Lipschitz function and for all Lipschitz function f : Ω → Y, then there is a function g : X → Y that extends f and has the same Lipschitz constant as f . In this paper we discuss some results and open questions related to that issue
We consider Lipschitz maps with values in quasi-metric spaces and extend such maps to finitely many ...
For a Banach space E and a compact metric space (X,d), a function F:X→E is a Lipschitz function if t...
AbstractFor a Banach space E and a compact metric space (X,d), a function F:X→E is a Lipschitz funct...
The classical Lipschitz extension problem in concerned for conditions on a pair of metric spaces (X,...
Abstract. Consider a bounded open set U ⊂ Rn and a Lipschitz function g: ∂U → Rm. Does this function...
Abstract. In order to show that the Lipschitz constant for the extension of a complex-valued Lipschi...
Abstract. In this note, we consider the problem of ¯nding an absolutely minimizing Lipschitz extensi...
AbstractA function satisfying a Lipschitz property on an arbitrary set S is extended to the whole sp...
The aim of this book is to present various facets of the theory and applications of Lipschitz functi...
We study a new bi-Lipschitz invariant #(M) of a metric space M; its finiteness means that Lipschitz ...
If a metric subspace Mo of an arbitrary metric space M carries a doubling measure µ, then there is a...
We generalize the Lipschitz constant to Whitney’s functions and prove that any Whitney’s function de...
For any positive integer Q, a Q(Q)(Y)-valued function f on X is essentially a rule assigning Q unord...
AbstractA function satisfying a Lipschitz property on an arbitrary set S is extended to the whole sp...
For a Banach space E and a compact metric space (X,d), a function F:X→E is a Lipschitz function if t...
We consider Lipschitz maps with values in quasi-metric spaces and extend such maps to finitely many ...
For a Banach space E and a compact metric space (X,d), a function F:X→E is a Lipschitz function if t...
AbstractFor a Banach space E and a compact metric space (X,d), a function F:X→E is a Lipschitz funct...
The classical Lipschitz extension problem in concerned for conditions on a pair of metric spaces (X,...
Abstract. Consider a bounded open set U ⊂ Rn and a Lipschitz function g: ∂U → Rm. Does this function...
Abstract. In order to show that the Lipschitz constant for the extension of a complex-valued Lipschi...
Abstract. In this note, we consider the problem of ¯nding an absolutely minimizing Lipschitz extensi...
AbstractA function satisfying a Lipschitz property on an arbitrary set S is extended to the whole sp...
The aim of this book is to present various facets of the theory and applications of Lipschitz functi...
We study a new bi-Lipschitz invariant #(M) of a metric space M; its finiteness means that Lipschitz ...
If a metric subspace Mo of an arbitrary metric space M carries a doubling measure µ, then there is a...
We generalize the Lipschitz constant to Whitney’s functions and prove that any Whitney’s function de...
For any positive integer Q, a Q(Q)(Y)-valued function f on X is essentially a rule assigning Q unord...
AbstractA function satisfying a Lipschitz property on an arbitrary set S is extended to the whole sp...
For a Banach space E and a compact metric space (X,d), a function F:X→E is a Lipschitz function if t...
We consider Lipschitz maps with values in quasi-metric spaces and extend such maps to finitely many ...
For a Banach space E and a compact metric space (X,d), a function F:X→E is a Lipschitz function if t...
AbstractFor a Banach space E and a compact metric space (X,d), a function F:X→E is a Lipschitz funct...
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