A separably connected space is a topological space, where every two points may be joined by a separable connected subspace. We present an example of a connected, but not separably connected metric space and of a connected metric space, which contains no connected separable subspaces other than one-point ones
AbstractTopics about continua (compact connected metric spaces) are related to Geometry, Topology an...
The cut pseudo-metric on the space of graph limits induces an equivalence relation. The quotient spa...
AbstractIn this paper we give a solution to a problem of Kulpa about the interior of the image of ce...
A γ-space with a strictly positive measure is separable. An example of a non-separable γ−space with ...
AbstractUsing elemental methods of Topology, theory of degree and theory of metric continua, we prov...
AbstractWe shall show that several rather familiar countable topological spaces are embedded as P-se...
AbstractLet (X,T) be a topological space. A point x is in the θ-closure of A, denoted by clθA, if ea...
[EN] We prove under Martin’s Axiom that every separable metrizable space represented as the union of...
AbstractLet X be a metric continuum. In this paper we prove that if there exist pariwise disjoint te...
AbstractThe most general subset theorem for the covering dimension for arbitrary topological spaces ...
A topological spaces is said to be separably connected if any two points are contained in a connecte...
AbstractGiven a metric continuum X, let 2X and C(X) denote the hyperspaces of all nonempty closed su...
AbstractA subspace Y of a space X is said to be M-embedded in X if every continuous f:Y→Z with Z met...
AbstractA connected Hausdorff space Y is called a connectification of a space X if X can be densely ...
Let a compact Hausdorff space X contain a non-empty perfect subset. If α < β and β is a countable or...
AbstractTopics about continua (compact connected metric spaces) are related to Geometry, Topology an...
The cut pseudo-metric on the space of graph limits induces an equivalence relation. The quotient spa...
AbstractIn this paper we give a solution to a problem of Kulpa about the interior of the image of ce...
A γ-space with a strictly positive measure is separable. An example of a non-separable γ−space with ...
AbstractUsing elemental methods of Topology, theory of degree and theory of metric continua, we prov...
AbstractWe shall show that several rather familiar countable topological spaces are embedded as P-se...
AbstractLet (X,T) be a topological space. A point x is in the θ-closure of A, denoted by clθA, if ea...
[EN] We prove under Martin’s Axiom that every separable metrizable space represented as the union of...
AbstractLet X be a metric continuum. In this paper we prove that if there exist pariwise disjoint te...
AbstractThe most general subset theorem for the covering dimension for arbitrary topological spaces ...
A topological spaces is said to be separably connected if any two points are contained in a connecte...
AbstractGiven a metric continuum X, let 2X and C(X) denote the hyperspaces of all nonempty closed su...
AbstractA subspace Y of a space X is said to be M-embedded in X if every continuous f:Y→Z with Z met...
AbstractA connected Hausdorff space Y is called a connectification of a space X if X can be densely ...
Let a compact Hausdorff space X contain a non-empty perfect subset. If α < β and β is a countable or...
AbstractTopics about continua (compact connected metric spaces) are related to Geometry, Topology an...
The cut pseudo-metric on the space of graph limits induces an equivalence relation. The quotient spa...
AbstractIn this paper we give a solution to a problem of Kulpa about the interior of the image of ce...