Add to ORKGAn embedding of one metric space (X, d) into another (Y, ρ) is an injective map f: X → Y. The centra...
We compare different invariance concepts for a Borel measure μ on a metric space, μ is called open-i...
Homogeneous universal metric spaces are constructed in the Jónsson class of metric spaces starting f...
© 2016, Allerton Press, Inc.In the present paper we obtain new main metric invariants of finite metr...
© 2018, Pleiades Publishing, Ltd. In the present paper we obtain new metric invariants of metric spa...
© 2017, Allerton Press, Inc. We find new main metric invariants of finite metric spaces. All these i...
© 2015, Allerton Press, Inc. In the present paper we obtain new main metric invariants of finite met...
Finite metric spaces are the object of study in many data analysis problems. We examine the concept ...
We introduce the notion of metric cotype, a property of metric spaces related to a property of norm...
AbstractA metric space M=(M,d) is indivisible if for every colouring χ:M→2 there exists i∈2 and a co...
summary:We present a short and self-contained proof of the extension property for partial isometries...
AbstractWe prove the equivalence of the two important facts about finite metric spaces and universal...
We show that the distance set of a Polish metric space is far from being a complete invariant for is...
Summary. We introduce the equivalence classes in a pseudometric space. Next we prove that the set of...
In a metric space $M=(X,d)$, we say that $v$ is between $u$ and $w$ if $d(u,w)=d(u,v)+d(v,w)$. Takin...
An embedding of one metric space (X, d) into another (Y, ρ) is an injective map f: X → Y. The centra...
We compare different invariance concepts for a Borel measure μ on a metric space, μ is called open-i...
Homogeneous universal metric spaces are constructed in the Jónsson class of metric spaces starting f...
© 2016, Allerton Press, Inc.In the present paper we obtain new main metric invariants of finite metr...
© 2018, Pleiades Publishing, Ltd. In the present paper we obtain new metric invariants of metric spa...
© 2017, Allerton Press, Inc. We find new main metric invariants of finite metric spaces. All these i...
© 2015, Allerton Press, Inc. In the present paper we obtain new main metric invariants of finite met...
Finite metric spaces are the object of study in many data analysis problems. We examine the concept ...
We introduce the notion of metric cotype, a property of metric spaces related to a property of norm...
AbstractA metric space M=(M,d) is indivisible if for every colouring χ:M→2 there exists i∈2 and a co...
summary:We present a short and self-contained proof of the extension property for partial isometries...
AbstractWe prove the equivalence of the two important facts about finite metric spaces and universal...
We show that the distance set of a Polish metric space is far from being a complete invariant for is...
Summary. We introduce the equivalence classes in a pseudometric space. Next we prove that the set of...
In a metric space $M=(X,d)$, we say that $v$ is between $u$ and $w$ if $d(u,w)=d(u,v)+d(v,w)$. Takin...
An embedding of one metric space (X, d) into another (Y, ρ) is an injective map f: X → Y. The centra...
We compare different invariance concepts for a Borel measure μ on a metric space, μ is called open-i...
Homogeneous universal metric spaces are constructed in the Jónsson class of metric spaces starting f...