V. Brydun

collaborators

2 papers

math.GN2020

The $ℓ^{p}$ -metrization of functors with finite supports

T. Banakh, V. Brydun, L. Karchevska +1

Let $p \in [1, \infty]$ and $F : Set \to Set$ be a functor with finite supports in the category $Set$ of sets. Given a non-empty metric space $(X, d_{X})$ , we intr…

math.GN2019

Spaces of max-min measures on compact Hausdorff spaces

Viktoriya Brydun, Mykhailo Zarichnyi

The notion of max-min measure is a counterpart of the notion of max-plus measure (Maslov measure or idempotent measure). In this paper we consider the spaces of max-min measures on…

The ℓp-metrization of functors with finite supports

Spaces of max-min measures on compact Hausdorff spaces

The $ℓ^{p}$ -metrization of functors with finite supports