AbstractIn this paper, the authors investigate starcompact properties between countable compactness and the discrete finite chain condition (i.e., pseudocompactness), and star-Lindelöf properties between the Lindelöf property and the discrete countable chain condition (i.e., the pseudo-Lindelöf property). This work represents a unification and extension of concepts previously studied by several authors in the literature. Theory is developed to establish connections between the various star properties and other covering conditions, and a large collection of nontrivial examples is given to make distinctions
summary:For a topological property $P$, we say that a space $X$ is star $P$ if for every open cover ...
We introduce two new notions of topological spaces called a countably starcompact space and a counta...
AbstractWhenever P is a topological property, we say that a topological space is star P if whenever ...
AbstractIn this paper, the authors investigate starcompact properties between countable compactness ...
AbstractIn this paper, we construct the following three examples:(1)There exists a pseudocompact Tyc...
summary:We prove a number of results on star covering properties which may be regarded as either gen...
AbstractWhenever P is a topological property, we say that a topological space is star P if whenever ...
summary:Let $P$ be a topological property. A space $X$ is said to be star $P$ if whenever $\mathcal ...
Whenever P is a topological property, we say that a topological space is star P if whenever U is an ...
Whenever P is a topological property, we say that a topological space is star P if whenever U is an ...
summary:We prove a number of results on star covering properties which may be regarded as either gen...
summary:We prove a number of results on star covering properties which may be regarded as either gen...
Whenever P is a topological property, we say that a topological space is star P if whenever U is an ...
For a topological property P, we say that a space X is star P if for every open cover U of the space...
For a topological property P, we say that a space X is star Pif for every open cover Uof the space X...
summary:For a topological property $P$, we say that a space $X$ is star $P$ if for every open cover ...
We introduce two new notions of topological spaces called a countably starcompact space and a counta...
AbstractWhenever P is a topological property, we say that a topological space is star P if whenever ...
AbstractIn this paper, the authors investigate starcompact properties between countable compactness ...
AbstractIn this paper, we construct the following three examples:(1)There exists a pseudocompact Tyc...
summary:We prove a number of results on star covering properties which may be regarded as either gen...
AbstractWhenever P is a topological property, we say that a topological space is star P if whenever ...
summary:Let $P$ be a topological property. A space $X$ is said to be star $P$ if whenever $\mathcal ...
Whenever P is a topological property, we say that a topological space is star P if whenever U is an ...
Whenever P is a topological property, we say that a topological space is star P if whenever U is an ...
summary:We prove a number of results on star covering properties which may be regarded as either gen...
summary:We prove a number of results on star covering properties which may be regarded as either gen...
Whenever P is a topological property, we say that a topological space is star P if whenever U is an ...
For a topological property P, we say that a space X is star P if for every open cover U of the space...
For a topological property P, we say that a space X is star Pif for every open cover Uof the space X...
summary:For a topological property $P$, we say that a space $X$ is star $P$ if for every open cover ...
We introduce two new notions of topological spaces called a countably starcompact space and a counta...
AbstractWhenever P is a topological property, we say that a topological space is star P if whenever ...