Some selective and monotone versions of covering properties and some results on the cardinality of a topological space

This thesis consists of two chapters. In the first one, we investigate some selective and monotone versions of covering properties; in particular we study two selective properties: the selective absolute star-Lindelöfness, defined by S. Bhowmik, and the selective strong star- Menger property. Furthermore, we define and study several properties related to monotone normality. In the second chapter, we give some bounds to the cardinality of particular classes of topological spaces.

Grantor dc:publisher

Università degli studi di Catania

Year dc:date

2017

Author dc:creator

• CUZZUPE', MARIA VITTORIA

Contributors dc:contributor

• RUSSO, Giovanni

• selection principles, covering properties, monotone normality, cardinal inequalities

Statement dc:rights

• info:eu-repo/semantics/openAccess
• license:PUBBLICO - Pubblico con Copyright
• license uri:iris.PUB02

Language dc:language

eng

Handle dc:identifier

https://hdl.handle.net/20.500.11769/582787

OAI identifier oai:identifier

oai:www.iris.unict.it:20.500.11769/582787