In this paper, we show that a generalized ordered space representable as the union of two closed monotonically Lindelöf subspaces is monotonically Lindelöf, which partially answers a question [7, Question 2] of Levy and Matveev. In addition, we show that the monotone Lindelöf property is hereditary with respect to open Lindelöf subsets in generalized ordered spaces.Keywords: Lindelöf, monotonically Lindelöf, generalized ordered space
AbstractIn this paper we investigate the relation between separability and the monotone Lindelöf pro...
summary:In this paper, we study the monotone meta-Lindelöf property. Relationships between monotone ...
A collection of a nonempty subsets of is called hereditary class if it is closed under hereditary pr...
AbstractIn this paper we investigate the relation between separability and the monotone Lindelöf pro...
In this paper, we show that the character of any monotonically Lindel\"{o}f generalized ordered spac...
In this paper, we show that the character of any monotonically Lindel\"{o}f generalized ordered spac...
In this paper, we show that the character of any monotonically Lindel\"{o}f generalized ordered spac...
In this paper, we show that the character of any monotonically Lindel\"{o}f generalized ordered spac...
In this paper, we show that the character of any monotonically Lindel\"{o}f generalized ordered spac...
summary:In this paper, we study the monotone meta-Lindelöf property. Relationships between monotone ...
In this paper, we show that any generalized ordered space X is monotonically (countably) metacompact...
AbstractA space is monotonically Lindelöf (mL) if one can assign to every open cover U a countable o...
summary:We provide a necessary and sufficient condition under which a generalized ordered topologica...
summary:We provide a necessary and sufficient condition under which a generalized ordered topologica...
summary:A space is monotonically Lindelöf (mL) if one can assign to every open cover $\Cal U$ a coun...
AbstractIn this paper we investigate the relation between separability and the monotone Lindelöf pro...
summary:In this paper, we study the monotone meta-Lindelöf property. Relationships between monotone ...
A collection of a nonempty subsets of is called hereditary class if it is closed under hereditary pr...
AbstractIn this paper we investigate the relation between separability and the monotone Lindelöf pro...
In this paper, we show that the character of any monotonically Lindel\"{o}f generalized ordered spac...
In this paper, we show that the character of any monotonically Lindel\"{o}f generalized ordered spac...
In this paper, we show that the character of any monotonically Lindel\"{o}f generalized ordered spac...
In this paper, we show that the character of any monotonically Lindel\"{o}f generalized ordered spac...
In this paper, we show that the character of any monotonically Lindel\"{o}f generalized ordered spac...
summary:In this paper, we study the monotone meta-Lindelöf property. Relationships between monotone ...
In this paper, we show that any generalized ordered space X is monotonically (countably) metacompact...
AbstractA space is monotonically Lindelöf (mL) if one can assign to every open cover U a countable o...
summary:We provide a necessary and sufficient condition under which a generalized ordered topologica...
summary:We provide a necessary and sufficient condition under which a generalized ordered topologica...
summary:A space is monotonically Lindelöf (mL) if one can assign to every open cover $\Cal U$ a coun...
AbstractIn this paper we investigate the relation between separability and the monotone Lindelöf pro...
summary:In this paper, we study the monotone meta-Lindelöf property. Relationships between monotone ...
A collection of a nonempty subsets of is called hereditary class if it is closed under hereditary pr...