AbstractLet C(X) denote the hyperspace of subcontinua of a continuum X. For A∈C(X), define the hyperspace C(A,X)={B∈C(X):A⊂B}. Let k∈N, k⩾2. We prove that A is contained in the core of a k-od if and only if C(A,X) contains a k-cell
AbstractIt is well known that if X is a continuum with dim X⩾3, then the hyperspace C(X) of subconti...
AbstractSuppose X is a locally connected continuum without free arcs. It is known that the hyperspac...
AbstractLet C(X) and 2X denote the hyperspaces of subcontinua and of closed subsets of a metric cont...
AbstractIn 1939 M. Wojdysławski showed that a continuum X is locally connected if and only if for ea...
AbstractFor a metric continuum X, we consider the hyperspaces C(X) and F2(X) of all subcontinua and ...
summary:Let $X$ be a continuum and $n$ a positive integer. Let $C_n(X)$ be the hyperspace of all non...
AbstractLet X be a continuum. Suppose that there exists a homeomorphism h:C(X)→cone(Z), where C(X) i...
AbstractLet C(X) be the hyperspace of subcontinua of a continuum X, and let μ : C(X)→[0,1] be a Whit...
For a continuum X the hyperspace of nonempty closed subsets of X with at most n components is called...
For a continuum X the hyperspace of nonempty closed subsets of X with at most n components is called...
AbstractLet X be a continuum, let C(X) be the hyperspace of subcontinua of X. Answering questions by...
AbstractIt is proved that if a continuum X contains an Ri-continuum for some iϵ{1,2,3}, then the hyp...
AbstractLet X be a metric continuum. Let C(X) be the hyperespace of subcontinua of X . Given two fin...
AbstractLet Y be a compact metric space that is not an (n−1)-sphere. If the cone over Y is an n-cell...
AbstractLet X be a metric continua. Let Cn(X) be the hyperspace of nonempty closed subsets of X with...
AbstractIt is well known that if X is a continuum with dim X⩾3, then the hyperspace C(X) of subconti...
AbstractSuppose X is a locally connected continuum without free arcs. It is known that the hyperspac...
AbstractLet C(X) and 2X denote the hyperspaces of subcontinua and of closed subsets of a metric cont...
AbstractIn 1939 M. Wojdysławski showed that a continuum X is locally connected if and only if for ea...
AbstractFor a metric continuum X, we consider the hyperspaces C(X) and F2(X) of all subcontinua and ...
summary:Let $X$ be a continuum and $n$ a positive integer. Let $C_n(X)$ be the hyperspace of all non...
AbstractLet X be a continuum. Suppose that there exists a homeomorphism h:C(X)→cone(Z), where C(X) i...
AbstractLet C(X) be the hyperspace of subcontinua of a continuum X, and let μ : C(X)→[0,1] be a Whit...
For a continuum X the hyperspace of nonempty closed subsets of X with at most n components is called...
For a continuum X the hyperspace of nonempty closed subsets of X with at most n components is called...
AbstractLet X be a continuum, let C(X) be the hyperspace of subcontinua of X. Answering questions by...
AbstractIt is proved that if a continuum X contains an Ri-continuum for some iϵ{1,2,3}, then the hyp...
AbstractLet X be a metric continuum. Let C(X) be the hyperespace of subcontinua of X . Given two fin...
AbstractLet Y be a compact metric space that is not an (n−1)-sphere. If the cone over Y is an n-cell...
AbstractLet X be a metric continua. Let Cn(X) be the hyperspace of nonempty closed subsets of X with...
AbstractIt is well known that if X is a continuum with dim X⩾3, then the hyperspace C(X) of subconti...
AbstractSuppose X is a locally connected continuum without free arcs. It is known that the hyperspac...
AbstractLet C(X) and 2X denote the hyperspaces of subcontinua and of closed subsets of a metric cont...