summary:We study Čech complete and strongly Čech complete topological spaces, as well as extensions of topological spaces having these properties. Since these two types of completeness are defined by means of covering properties, it is quite natural that they should have a convenient formulation in the setting of nearness spaces and that in that setting these formulations should lead to new insights and results. Our objective here is to give an internal characterization of (and to study) those nearness structures which are induced by topological extensions of the two above mentioned types
AbstractThis paper offers solutions for two problems which have attracted many topologists over the ...
In the realm of Bounded Topology we now consider supernearness spaces as a common generali-zation of...
AbstractFor paracompact nearness spaces, we prove a generalization of the classical theorem of Micha...
summary:We study Čech complete and strongly Čech complete topological spaces, as well as extensions ...
summary:We study Čech complete and strongly Čech complete topological spaces, as well as extensions ...
Dedicated to the memory of Zdeněk Froĺık Abstract. We study Čech complete and strongly Čech comp...
The strict completion of a nearness space was constructed in 1974 in Herrlich's original paper on ...
AbstractThis paper offers solutions for two problems which have attracted many topologists over the ...
AbstractAnother generalization of the concept of completeness for a nearness space, called B-complet...
AbstractCharacterization of countably compact, Lindelof, H-closed, first countable and second counta...
AbstractAnother generalization of the concept of completeness for a nearness space, called B-complet...
AbstractIn the context of nearness spaces, Morita's 1951 concepts of simple extensions, completeness...
AbstractCharacterization of countably compact, Lindelof, H-closed, first countable and second counta...
AbstractIn the context of nearness spaces, Morita's 1951 concepts of simple extensions, completeness...
ABSTRACf. In [3], Reed establishes a bijection between the (equivalence classes of) principal Tt-ext...
AbstractThis paper offers solutions for two problems which have attracted many topologists over the ...
In the realm of Bounded Topology we now consider supernearness spaces as a common generali-zation of...
AbstractFor paracompact nearness spaces, we prove a generalization of the classical theorem of Micha...
summary:We study Čech complete and strongly Čech complete topological spaces, as well as extensions ...
summary:We study Čech complete and strongly Čech complete topological spaces, as well as extensions ...
Dedicated to the memory of Zdeněk Froĺık Abstract. We study Čech complete and strongly Čech comp...
The strict completion of a nearness space was constructed in 1974 in Herrlich's original paper on ...
AbstractThis paper offers solutions for two problems which have attracted many topologists over the ...
AbstractAnother generalization of the concept of completeness for a nearness space, called B-complet...
AbstractCharacterization of countably compact, Lindelof, H-closed, first countable and second counta...
AbstractAnother generalization of the concept of completeness for a nearness space, called B-complet...
AbstractIn the context of nearness spaces, Morita's 1951 concepts of simple extensions, completeness...
AbstractCharacterization of countably compact, Lindelof, H-closed, first countable and second counta...
AbstractIn the context of nearness spaces, Morita's 1951 concepts of simple extensions, completeness...
ABSTRACf. In [3], Reed establishes a bijection between the (equivalence classes of) principal Tt-ext...
AbstractThis paper offers solutions for two problems which have attracted many topologists over the ...
In the realm of Bounded Topology we now consider supernearness spaces as a common generali-zation of...
AbstractFor paracompact nearness spaces, we prove a generalization of the classical theorem of Micha...