Add to ORKG© 2015, Allerton Press, Inc. In the present paper we obtain new main metric invariants of finite metric spaces. These invariants can be used for classification of finite metric spaces and their identification
AbstractA metric space M=(M,d) is indivisible if for every colouring χ:M→2 there exists i∈2 and a co...
An embedding of one metric space (X, d) into another (Y, ρ) is an injective map f: X → Y. The centra...
We study a new bi-Lipschitz invariant #(M) of a metric space M; its finiteness means that Lipschitz ...
© 2015, Allerton Press, Inc. In the present paper we obtain new main metric invariants of finite met...
© 2016, Allerton Press, Inc.In the present paper we obtain new main metric invariants of finite metr...
© 2017, Allerton Press, Inc. We find new main metric invariants of finite metric spaces. All these i...
© 2018, Pleiades Publishing, Ltd. In the present paper we obtain new metric invariants of metric spa...
Finite metric spaces are the object of study in many data analysis problems. We examine the concept ...
AbstractWe study the heredity of the classes of generalized metric spaces to the hyperspaces of non-...
Abstract We describe the canonical correspondence between finite metric spaces and symmetric convex ...
Summary. In this paper we define the metric spaces. Two examples of metric spaces are given. We defi...
summary:We present a short and self-contained proof of the extension property for partial isometries...
In this paper we propose a model-theoretic characterisation of computable metric spaces and computab...
We introduce the notion of -metric as a generalization of a metric by replacing the triangle inequal...
In this note, we discuss an analogue of the Weil–Petersson metric for spaces of metric graphs and so...
AbstractA metric space M=(M,d) is indivisible if for every colouring χ:M→2 there exists i∈2 and a co...
An embedding of one metric space (X, d) into another (Y, ρ) is an injective map f: X → Y. The centra...
We study a new bi-Lipschitz invariant #(M) of a metric space M; its finiteness means that Lipschitz ...
© 2015, Allerton Press, Inc. In the present paper we obtain new main metric invariants of finite met...
© 2016, Allerton Press, Inc.In the present paper we obtain new main metric invariants of finite metr...
© 2017, Allerton Press, Inc. We find new main metric invariants of finite metric spaces. All these i...
© 2018, Pleiades Publishing, Ltd. In the present paper we obtain new metric invariants of metric spa...
Finite metric spaces are the object of study in many data analysis problems. We examine the concept ...
AbstractWe study the heredity of the classes of generalized metric spaces to the hyperspaces of non-...
Abstract We describe the canonical correspondence between finite metric spaces and symmetric convex ...
Summary. In this paper we define the metric spaces. Two examples of metric spaces are given. We defi...
summary:We present a short and self-contained proof of the extension property for partial isometries...
In this paper we propose a model-theoretic characterisation of computable metric spaces and computab...
We introduce the notion of -metric as a generalization of a metric by replacing the triangle inequal...
In this note, we discuss an analogue of the Weil–Petersson metric for spaces of metric graphs and so...
AbstractA metric space M=(M,d) is indivisible if for every colouring χ:M→2 there exists i∈2 and a co...
An embedding of one metric space (X, d) into another (Y, ρ) is an injective map f: X → Y. The centra...
We study a new bi-Lipschitz invariant #(M) of a metric space M; its finiteness means that Lipschitz ...