Add to ORKGA new category of connective spaces is defined, which includes topological spaces and simple graphs, and generalizes the concept of connectedness. Not every connective space has a compatible topology; those that do are characterized by compatible partial orders.peer-reviewe
Connectedness, path connectedness, and uniform connectedness are well-known concepts. In the tradit...
The purpose of this thesis is to investigate the idea of topological "connectedness" by presenting s...
A topological space is called connected if it is not the union of two disjoint, nonempty and open se...
The notions of connectivity and path connectivity of topological spaces in the part of general topol...
The notions of connectivity and path connectivity of topological spaces in the part of general topol...
When discussing the concept of connectedness, we often come across the equivalent criterion that a s...
Abstract. Connectedness is a fundamental property of objects and systems. It is usually viewed as in...
summary:Following Preuss' general connectedness theory in topological categories, a connectedness co...
summary:Following Preuss' general connectedness theory in topological categories, a connectedness co...
Connectedness is a fundamental property of objects and systems. It is usually viewed as inherently t...
[EN] Disconnectedness in topological space is analyzed to obtain Hausdorff connectifications of that...
When discussing the concept of connectedness, we often come across the equivalent criterion that a s...
In this paper, we generalize the notion of (strong) connectedness to arbitrary set based topological...
In this paper, we generalize the notion of (strong) connectedness to arbitrary set based topological...
Connectedness, path connectedness, and uniform connectedness are well-known concepts. In the traditi...
Connectedness, path connectedness, and uniform connectedness are well-known concepts. In the tradit...
The purpose of this thesis is to investigate the idea of topological "connectedness" by presenting s...
A topological space is called connected if it is not the union of two disjoint, nonempty and open se...
The notions of connectivity and path connectivity of topological spaces in the part of general topol...
The notions of connectivity and path connectivity of topological spaces in the part of general topol...
When discussing the concept of connectedness, we often come across the equivalent criterion that a s...
Abstract. Connectedness is a fundamental property of objects and systems. It is usually viewed as in...
summary:Following Preuss' general connectedness theory in topological categories, a connectedness co...
summary:Following Preuss' general connectedness theory in topological categories, a connectedness co...
Connectedness is a fundamental property of objects and systems. It is usually viewed as inherently t...
[EN] Disconnectedness in topological space is analyzed to obtain Hausdorff connectifications of that...
When discussing the concept of connectedness, we often come across the equivalent criterion that a s...
In this paper, we generalize the notion of (strong) connectedness to arbitrary set based topological...
In this paper, we generalize the notion of (strong) connectedness to arbitrary set based topological...
Connectedness, path connectedness, and uniform connectedness are well-known concepts. In the traditi...
Connectedness, path connectedness, and uniform connectedness are well-known concepts. In the tradit...
The purpose of this thesis is to investigate the idea of topological "connectedness" by presenting s...
A topological space is called connected if it is not the union of two disjoint, nonempty and open se...