DOIAbstract
AbstractThe basic cardinal invariants of monotonically normal spaces are determined. The gap between cellularity and density is investigated via calibres
AbstractThe basic cardinal invariants of monotonically normal spaces are determined. The gap between cellularity and density is investigated via calibres
summary:For a compact monotonically normal space X we prove: \, (1) \, $X$ has a dense set of points...
AbstractWe give examples to show that a k-and-ℵ space need not be normal and that, under MA+¬CH, a k...
AbstractA proof is given that every separable, compact, monotonically normal space X is the continuo...
AbstractThe basic cardinal invariants of monotonically normal spaces are determined. The gap between...
AbstractTwo theorems are given analyzing the possible refinements of open covers of a monotonically ...
AbstractThe article surveys recent developments on monotone normality in the context of classical th...
A space X is said to be "cellular-Lindelöf" if for every cellular family there is a Lindelöf subspa...
summary:This is the first in a series of papers aimed at defining and studying bitopological counter...
AbstractA space X is acyclic monotonically normal if it has a monotonically normal operator M〈·,·〉 s...
AbstractIn this paper it is proved that a topological space is necessarily paracompact if it is mono...
summary:We prove that every compact space $X$ is a Čech-Stone compactification of a normal subspace ...
AbstractThis expository paper describes a number of theorems dealing with cardinal numbers associate...
AbstractThis expository paper describes a number of theorems dealing with cardinal numbers associate...
A topological space has calibre ω1 (resp., calibre (ω1,ω)) if every point-countable (resp., point-fi...
In this paper we show that if ? Xi is monotonically T2-space then each Xi is monotonically T2-space,...
summary:For a compact monotonically normal space X we prove: \, (1) \, $X$ has a dense set of points...
AbstractWe give examples to show that a k-and-ℵ space need not be normal and that, under MA+¬CH, a k...
AbstractA proof is given that every separable, compact, monotonically normal space X is the continuo...
AbstractThe basic cardinal invariants of monotonically normal spaces are determined. The gap between...
AbstractTwo theorems are given analyzing the possible refinements of open covers of a monotonically ...
AbstractThe article surveys recent developments on monotone normality in the context of classical th...
A space X is said to be "cellular-Lindelöf" if for every cellular family there is a Lindelöf subspa...
summary:This is the first in a series of papers aimed at defining and studying bitopological counter...
AbstractA space X is acyclic monotonically normal if it has a monotonically normal operator M〈·,·〉 s...
AbstractIn this paper it is proved that a topological space is necessarily paracompact if it is mono...
summary:We prove that every compact space $X$ is a Čech-Stone compactification of a normal subspace ...
AbstractThis expository paper describes a number of theorems dealing with cardinal numbers associate...
AbstractThis expository paper describes a number of theorems dealing with cardinal numbers associate...
A topological space has calibre ω1 (resp., calibre (ω1,ω)) if every point-countable (resp., point-fi...
In this paper we show that if ? Xi is monotonically T2-space then each Xi is monotonically T2-space,...
summary:For a compact monotonically normal space X we prove: \, (1) \, $X$ has a dense set of points...
AbstractWe give examples to show that a k-and-ℵ space need not be normal and that, under MA+¬CH, a k...
AbstractA proof is given that every separable, compact, monotonically normal space X is the continuo...
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