activity
20152022
most citedThe hyperspace of non blockers of

10 citations · 20 across the 6 of their papers we have counts for

collaborators

7 papers

math.GN2022

Nonblockers for hereditarily decomposable continua with the property of Kelley

Javier Camargo, Mayra Ferreira

Given a continuum , let be the hyperspace of nonblockers of . In this paper, we show that if is hereditarily decomposable…

math.DS2018★ 9 cited

Equicontinuity of maps on dendrites

Javier Camargo, Michael Rincón, Carlos Uzcátegui

Given a dendrite and a continuous map , we show the following are equivalent: (i) is continuous and $\overline{\mathrm{Per}(f)}=\bigcap_{n\in\mathbb{N}}f^…

math.GN2018★ 10 cited

The hyperspace of non blockers of

Javier Camargo, David Maya, Luis Ortiz

A continuum is a compact connected metric space. A non-empty closed subset of a continuum does not block provided that the union of all subcontinua of $…

math.GN2018★ 1 cited

Selective separability on spaces with an analytic topology

J. Camargo, C. Uzcategui

We study two form of selective selective separability, and , on countable spaces with an analytic topology. We show several Ramsey type properties which imply . For…

math.GN2018

Path connectedness, local path connectedness and contractibility of

Javier Camargo, David Maya, Patricia Pellicer-Covarrubias

The hyperspace of all nontrivial convergent sequences in a Hausdorff space is denoted by . This hyperspace is endowed with the Vietoris topology. In connectio…

math.GN2017

Some topological and combinatorial properties preserved by inverse limits

Javier Camargo, Carlos Uzcategui

We show that the following properties are preserved under inverse limits: countable fan-tightness, q+, discrete generation and selective separability. We also present several examp…

math.GN2015

Continuity of the Jones' set function

Javier Camargo, Carlos Uzcategui

Given a continuum , for each , the Jones' set function is defined by $\mathcal{T}(A)=\{x\in X : \text{for each subcontinuum }K\text{ such that }x\in…