(¿1,¿2)¿- SEMI GENERALIZED CLOSED SETS IN BITOPOLOGICAL SPACES - Prithivirajan, Padma
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Levine [5] introduced the concept of Generalized closed sets in topological spaces. Also the notion of semi-open sets in topological spaces was initiated by the same Levine [4]. Bhattacharyya and Lahiri [1] introduced a class of sets called semi generalized closed sets by means of semi - open sets of Levine[4] and obtain edvarious topological properties corresponding to [5]. Sundaram et al. [12] introduced and studied the concept of a class of maps namely g-continuous maps which included the continuous maps and a class of gc-irresolute maps. In this thesis, we generalize the concept of…mehr

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Produktbeschreibung
Levine [5] introduced the concept of Generalized closed sets in topological spaces. Also the notion of semi-open sets in topological spaces was initiated by the same Levine [4]. Bhattacharyya and Lahiri [1] introduced a class of sets called semi generalized closed sets by means of semi - open sets of Levine[4] and obtain edvarious topological properties corresponding to [5]. Sundaram et al. [12] introduced and studied the concept of a class of maps namely g-continuous maps which included the continuous maps and a class of gc-irresolute maps. In this thesis, we generalize the concept of semi-generalised closed sets to (1,2) semi-generalised closed sets and obtain various bitopological properties. The generalizations, in most of the cases, are substantiated by suitable examples.
Autorenporträt
Dr.P.PadmaLeiterin und Assistenzprofessorin für Mathematik, Herausgeberin von IRJPA und JPRM, Gutachterin, Mitglied auf Lebenszeit von RMS, IAENG, AMTI, TERA, Mitglied von ANAHEI, Fachmitglied von IFERP