Pi-normality in Topological Spaces and its Generalization: Basics, Concepts, Properties, Examples and some Results - Couverture souple

Thabit, Sadeq Ali Saad

9783330651388: Pi-normality in Topological Spaces and its Generalization: Basics, Concepts, Properties, Examples and some Results

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ISBN 10 : 3330651385 ISBN 13 : 9783330651388

Editeur : Scholars' Press, 2017

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�diteur: Scholars' Press
Date d'�dition: 2017
Langue: anglais
ISBN 10: 3330651385
ISBN 13: 9783330651388
Reliure: Broch�
Nombre de pages: 204
Coordonn�es du fabricant: non disponible
Personne responsable: non disponible

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9783330069640: Pi-normality in Topological Spaces and its Generalization: Basics, Concepts, Properties and Examples

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ISBN 10 : 3330069643 ISBN 13 : 9783330069640
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Pi-normality in Topological Spaces and its Generalization

Sadeq Ali Saad Thabit

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ISBN 10 : 3330651385 ISBN 13 : 9783330651388

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Taschenbuch. Etat : Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -The main aim of this work is to make a comprehensive study of a weaker version of normality called pi-normality. We give a survey study of pi-closed, pi-open, pre-closed and pre-open sets, which are the keys of both pi-normality and pi-pre-normality. Some properties of these sets are given and proved. pi -Normality is both a topological and an additive property, but neither a productive nor a hereditary property in general. The notion of pi-generalized closed sets is used to obtain various characterizations and preservation theorems of pi-normality. Some properties of almost regular as well as almost completely regular spaces are presented, and a few results of them are improved. Some relationships between pi-normality and both almost regularity and almost complete regularity are given. The important results are about presenting some counterexamples; the first one is about a semi-normal Hausdorff space but not pi-normal. The second one is about an almost normal Tychonoff space but not quasi-normal and the third one is about an almost normal Tychonoff space but not pi-normal. Some other results are presented in this work. 204 pp. Englisch. N� de r�f. du vendeur 9783330651388

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Pi-normality in Topological Spaces and its Generalization

Sadeq Ali Saad Thabit

Edit� par Scholars\' Press, 2017

ISBN 10 : 3330651385 ISBN 13 : 9783330651388

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Etat : New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. Autor/Autorin: Thabit Sadeq Ali SaadDr. SADEQ ALI SAAD THABIT.Studied pure mathematics, topology at Universiti Sains Malaysia. Assistant professor at Hadhramout University, Almahra, Yemen.The main aim of this work is to make a comprehensive stu. N� de r�f. du vendeur 151238809

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Pi-normality in Topological Spaces and its Generalization

Thabit, Sadeq Ali Saad

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Pi-normality in Topological Spaces and its Generalization

Thabit, Sadeq Ali Saad

ISBN 10 : 3330651385 ISBN 13 : 9783330651388

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Pi-normality in Topological Spaces and its Generalization

Thabit, Sadeq Ali Saad

ISBN 10 : 3330651385 ISBN 13 : 9783330651388

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Pi-normality in Topological Spaces and its Generalization | Basics, Concepts, Properties, Examples and some Results

Sadeq Ali Saad Thabit

Edit� par Scholars' Press, 2017

ISBN 10 : 3330651385 ISBN 13 : 9783330651388

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Pi-normality in Topological Spaces and its Generalization

Sadeq Ali Saad Thabit

Edit� par Scholars' Press M�r 2017, 2017

ISBN 10 : 3330651385 ISBN 13 : 9783330651388

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Taschenbuch. Etat : Neu. This item is printed on demand - Print on Demand Titel. Neuware -The main aim of this work is to make a comprehensive study of a weaker version of normality called �-normality. We give a survey study of �-closed, �-open, pre-closed and pre-open sets, which are the keys of both �-normality and �-pre-normality. Some properties of these sets are given and proved. � -Normality is both a topological and an additive property, but neither a productive nor a hereditary property in general. The notion of �-generalized closed sets is used to obtain various characterizations and preservation theorems of �-normality. Some properties of almost regular as well as almost completely regular spaces are presented, and a few results of them are improved. Some relationships between �-normality and both almost regularity and almost complete regularity are given. The important results are about presenting some counterexamples; the first one is about a semi-normal Hausdorff space but not �-normal. The second one is about an almost normal Tychonoff space but not quasi-normal and the third one is about an almost normal Tychonoff space but not �-normal. Some other results are presented in this work.VDM Verlag, Dudweiler Landstra�e 99, 66123 Saarbr�cken 204 pp. Englisch. N� de r�f. du vendeur 9783330651388

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Pi-normality in Topological Spaces and its Generalization : Basics, Concepts, Properties, Examples and some Results

Sadeq Ali Saad Thabit

Edit� par Scholars' Press

ISBN 10 : 3330651385 ISBN 13 : 9783330651388

Neuf Taschenbuch

impression � la demande

Vendeur : AHA-BUCH GmbH, Einbeck, Allemagne

�valuation du vendeur 5 sur 5 �toiles

Taschenbuch. Etat : Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - The main aim of this work is to make a comprehensive study of a weaker version of normality called pi-normality. We give a survey study of pi-closed, pi-open, pre-closed and pre-open sets, which are the keys of both pi-normality and pi-pre-normality. Some properties of these sets are given and proved. pi -Normality is both a topological and an additive property, but neither a productive nor a hereditary property in general. The notion of pi-generalized closed sets is used to obtain various characterizations and preservation theorems of pi-normality. Some properties of almost regular as well as almost completely regular spaces are presented, and a few results of them are improved. Some relationships between pi-normality and both almost regularity and almost complete regularity are given. The important results are about presenting some counterexamples; the first one is about a semi-normal Hausdorff space but not pi-normal. The second one is about an almost normal Tychonoff space but not quasi-normal and the third one is about an almost normal Tychonoff space but not pi-normal. Some other results are presented in this work. N� de r�f. du vendeur 9783330651388

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