[KSCI] Korea Science Citation Index Service

http://dx.doi.org/10.5831/HMJ.2011.33.1.085

SOME STRONG FORMS OF (g,g')-CONTINUITY ON GENERALIZED TOPOLOGICAL SPACES

Min, Won-Keun (Department of Mathematics, Kangwon National University)
Kim, Young-Key (Department of Mathematics, MyongJi University)

Publication Information

Honam Mathematical Journal / v.33, no.1, 2011 , pp. 85-91 More about this Journal

Abstract

We introduce and investigate the notions of super (g,g')-continuous functions and strongly $\theta$ (g,g')-continuous functions on generalized topological spaces, which are strong forms of (g,g')-continuous functions. We also investigate relationships among such the functions, (g,g')-continuity and ( $${\delta},{\delta}$ )-continuity.

Keywords

super (g,g')-continuous; (g,g')-continuous; strongly $\theta$ (g,g')-continuous; ( $${\delta},{\delta}$ )-continuity; G-regular;

Citations & Related Records

Times Cited By KSCI : 1 (Citation Analysis)

Reference
Cited By KSCI

1	C. W. Baker; On super continuous functions, Bull. Korean Math. Soc., 229(1)(1985), 17-22. 과학기술학회마을
2	A. Csaszar; Generalized topology, generalized continuity, Acta Math. Hungar., 96 (2002), 351-357. DOI
3	A. Csaszar; $\delta$ -and $\theta$ -modificatons of generalized topologies, Acta Math. Hungar., 120(3) (2008), 275-279. DOI
4	W. K. Min; Some results on generalized topological spaces and generalized systems, Acta Math. Hungar., 108 (1-2) (2005), 171-181. DOI
5	W. K. Min; ( $\delta,\,\delta$ )-continuity on generalized topological spaces, Acta Math. Hungar., 129 (4) (2010), 350-356. DOI
6	B. M. Munshi and D. S. Bassan; Super-continuous mappings, Indian J. Pure and Applied Math., 13(1982), 229-236.
7	T. Noiri; On $\delta$ -continuous functions, J. Korean Math. Soc., 16(2)(1980), 161-166.