Results 111 to 120 of about 1,082,995 (200)
Metric dimension of metric and ultrametric spaces
, 2021 У дисертаційній роботі розглянуто задачу пошуку метричної розмірності для скінченних ультраметричних просторів, а також описано метричну розмірність для деяких конструкцій метричних просторів з умовами скінченності.
Пономарчук, Богдан
core
Ultrametric diffusion equation on energy landscape to model disease spread in hierarchic socially clustered population. [PDF]
Physica A, 2021 Khrennikov A.
europepmc +1 more source
Uniqueness and homogeneity of non-separable Urysohn universal ultrametric spaces
, 2023 Urysohn constructed a separable complete universal metric space homogeneous for all finite subspaces, which is today called the Urysohn universal metric space. Some authors have recently investigated an ultrametric analogue of this space.
Ishiki, Yoshito
core
Guarded Language Operators as Contractions in a Length-Based Ultrametric Space
MathematicsWe study a class of wrapping operators acting on the space of formal languages over a fixed finite alphabet. The underlying space is equipped with a length-based ultrametric, in which two languages are close whenever they coincide on all sufficiently ...
Hristo Hristov +3 more
doaj +1 more source
Ensemble clustering of longitudinal bivariate HIV biomarker profiles to group patients by patterns of disease progression. [PDF]
Int J Data Sci Anal, 2022 Lynch ML, DeGruttola V.
europepmc +1 more source
Hyperstability of cubic functional equation in ultrametric spaces
, 2017 In this paper, we present the hyperstability results of cubic functional equations in ultrametric Banach ...
Almahalebi, Muaadh +2 more
core +1 more source
MathematicsIn this article, we propose a non-archimedean framework for information processing based on the arithmetic and geometry of p-adic numbers. Exploiting the ultrametric structure of Qp, we introduce norm-based p-adic operations inspired by classical logical
Anselmo Torresblanca-Badillo
doaj +1 more source
Metric dimension of ultrametric spaces
, 2020 For an arbitrary finite metric space \((X,d)\) a subset \(A\), \(A \subset X\), is called a resolving set if for any two points \(x\) and \(y\) from the space \(X\) there is an element \(a\) from subset \(A\), such that distances \(d(a,x)\) and \(d(
Oliynyk, Bogdana, Ponomarchuk, Bogdan
core
Quantization of events in the event-universe and the emergence of quantum mechanics. [PDF]
Sci Rep, 2023 Shor O, Benninger F, Khrennikov A.
europepmc +1 more source
On spaces of *-measures on ultrametric spaces
Visnyk Lvivskogo Universytetu. Seriya Mekhaniko-Matematychna, 2020 Khrystyna Sukhorukova +1 more
openaire +2 more sources