AbstractA compact Hausdorff space T is constructed on which the constant functions are the only real-valued continuous ones that are locally constant on a dense subset of T
summary:Let $X$ be a completely regular Hausdorff space, $C_{b}(X)$ the space of all scalar-valued b...
A compactness criterion for Hausdorff admissible (jointly continuous) convergence structures in func...
summary:The local coincidence of the Hausdorff topology and the uniform convergence topology on the ...
AbstractA compact Hausdorff space T is constructed on which the constant functions are the only real...
It is shown it is consistent with ZFC the existence of a dense in itself perfectly normal space such...
It is shown it is consistent with ZFC the existence of a dense in itself perfectly normal space such...
It is shown it is consistent with ZFC the existence of a dense in itself perfectly normal space such...
It is well-known that a Hausdorff space is exponentiable if and only if it is locally compact, and ...
AbstractIt is known from the theory of continuous lattices that if X is a locally compact Hausdorff ...
Let C(X) denote the set of all continuous real-valued functions on a completely regular Hausdorff sp...
Let C(X) denote the set of all continuous real-valued functions on a completely regular Hausdorff sp...
AbstractGiven a topological space X, let M(X) (resp. m(X)) denote the set of all continuous real fun...
AbstractLet X be a completely regular Hausdorff space and Cb(X) be the space of all real-valued boun...
AbstractIt is known from the theory of continuous lattices that if X is a locally compact Hausdorff ...
A function f: R → R is density continuous if it is continuous when using the density topology on bot...
summary:Let $X$ be a completely regular Hausdorff space, $C_{b}(X)$ the space of all scalar-valued b...
A compactness criterion for Hausdorff admissible (jointly continuous) convergence structures in func...
summary:The local coincidence of the Hausdorff topology and the uniform convergence topology on the ...
AbstractA compact Hausdorff space T is constructed on which the constant functions are the only real...
It is shown it is consistent with ZFC the existence of a dense in itself perfectly normal space such...
It is shown it is consistent with ZFC the existence of a dense in itself perfectly normal space such...
It is shown it is consistent with ZFC the existence of a dense in itself perfectly normal space such...
It is well-known that a Hausdorff space is exponentiable if and only if it is locally compact, and ...
AbstractIt is known from the theory of continuous lattices that if X is a locally compact Hausdorff ...
Let C(X) denote the set of all continuous real-valued functions on a completely regular Hausdorff sp...
Let C(X) denote the set of all continuous real-valued functions on a completely regular Hausdorff sp...
AbstractGiven a topological space X, let M(X) (resp. m(X)) denote the set of all continuous real fun...
AbstractLet X be a completely regular Hausdorff space and Cb(X) be the space of all real-valued boun...
AbstractIt is known from the theory of continuous lattices that if X is a locally compact Hausdorff ...
A function f: R → R is density continuous if it is continuous when using the density topology on bot...
summary:Let $X$ be a completely regular Hausdorff space, $C_{b}(X)$ the space of all scalar-valued b...
A compactness criterion for Hausdorff admissible (jointly continuous) convergence structures in func...
summary:The local coincidence of the Hausdorff topology and the uniform convergence topology on the ...
DOI
Add to ORKG