(ζ, δ(µ))-closed sets in strong generalized topological spaces

References

• Caldas, M., Jafari, S., & Noiri, T. (2004). Characterizations of Λθ-R0 and Λθ-R1 topological spaces. Acta Mathematica Hungarica, 103, 85–95.
   Web of Science ®Google Scholar
• Cammaroto, F., & Noiri, T. (2005). On Λm -sets and related topological spaces. Acta Mathematica Hungarica, 109, 261–279.
   Web of Science ®Google Scholar
• Császár, Á. (1997). Generalized open sets. Acta Mathematica Hungarica, 75, 65–87.
   Web of Science ®Google Scholar
• Császár, Á. (2002). Generalized topology, generalized continuity. Acta Mathematica Hungarica, 96, 351–357.
   Web of Science ®Google Scholar
• Császár, Á. (2004). Extremally disconnected generalized topologies. Annales Universitatis Scientiarum Budapestinensis, 47, 91–96.
   Google Scholar
• Császár, Á. (2005). Generalized open sets in generalized topologies. Acta Mathematica Hungarica, 106, 53–66.
   Web of Science ®Google Scholar
• Császár, Á. (2008). δ - and θ-modifications of generalized topologies. Acta Mathematica Hungarica, 120, 275–279.
   Web of Science ®Google Scholar
• Davis, A. S. (1961). Indexed systems of neighborhoods for general topological spaces. The American Mathematical Monthly, 68, 886–893.
   Web of Science ®Google Scholar
• Dorsett, C. (1978a). Semi-T2, semi-R1 and semi-R0 topological spaces. Annales de la Societe scientifique de Bruxelles, 92, 143–150.
   Google Scholar
• Dorsett, C. (1978b). R0 and R1 topological spaces. Matematicki Vesnik, 2(15). (30), 117–122.
   Google Scholar
• Dube, K. K. (1982). A note on R1 topological spaces. Periodica Mathematica Hungarica, 13, 267–271.
   Google Scholar
• Ekici, E. (2011). Generalized hyperonnectedness. Acta Mathematica Hungarica, 133, 140–147.
   Google Scholar
• Ekici, E. (2012). Generalized submaximal spaces. Acta Mathematica Hungarica, 134, 132–138.
   Web of Science ®Google Scholar
• Ekici, E., Jafari, S., Caldas, M., & Noiri, T. (2008). Weakly λ-continuous functions. Novi Sad Journal of Mathematics, 38, 47–56.
   Google Scholar
• Ekici, E., & Roy, B. (2011). New generalized topologies on generalized topological spaces due to Császár. Acta Mathematica Hungarica, 132, 117–124.
   Web of Science ®Google Scholar
• Janković, D. S. (1985).θ-regular spaces. International Journal of Mathematics and Mathematical Sciences, 8, 615–619.
   Google Scholar
• Levine, N. (1961). A Decomposition of continuity in topological spaces. The American Mathematical Monthly, 68, 44–46.
   Web of Science ®Google Scholar
• Lugojan, S. (1982). Generalized topology. Studii si Cercetari Matematice, 34, 348–360.
   Google Scholar
• Maheshwari, S. N., & Prasad, R. (1975). On (R0)s-spaces. Portugaliae Mathematica, 34, 213–217.
   Google Scholar
• Min, W. K. (2009). Weak continuity on generalized topological spaces. Acta Mathematica Hungarica, 124, 73–81.
   Web of Science ®Google Scholar
• Min, W. K. (2010). (δ,δ’)-continuity on generalized topological spaces. Acta Mathematica Hungarica, 129, 350–356.
   Web of Science ®Google Scholar
• Murdeshwar, M. G., & Naimpally, S. A. (1966). R1-topological spaces. Canadian Mathematical Bullentin, 9, 521–523.
   Google Scholar
• Naimpally, S. A. (1967). On R0-topological spaces. Annales Universitatis Scientiarium Budapestinensis de Rolando Eötvös Nominatae Sectio Mathematica, 10, 53–54.
   Google Scholar
• Noiri, T. (1987). Weakly α-continuous functions, International Journal of Mathematics and Mathematical Sciences, 10, 483–490.
   Google Scholar
• Noiri, T. (2006). Unified characterizations for modifications of R0 and R1 topological spaces. Rendiconti del Circolo Matematico di Palermo, 55, 29–42.
   Google Scholar
• Noiri, T. (2007). A unified theory for modifications of g-closed sets. Rendiconti del Circolo Matematico di Palermo, 56, 171–184.
   Google Scholar
• Noiri, T. (2008). The further unified theory for modifications of g-closed sets. Rendiconti del Circolo Matematico di Palermo, 57, 411–421.
   Google Scholar
• Noiri, T., & Roy, B. (2011). Unification of generalized open sets on topological spaces. Acta Mathematica Hungarica, 130, 349–357.
   Web of Science ®Google Scholar
• Paul, R., & Bhattacharyya, P. (1992). Quasi-precontinuous functions. Journal of Indian Academy of Mathematics, 14, 115–126.
   Google Scholar
• Popa, V., & Noiri, T. (1992). Almost weakly continuous functions. Demonstratio Mathematica, 25, 241–251.
   Google Scholar
• Popa, V., & Noiri, T. (1994). Weakly β-continuous functions. Analele Universitatii din Timsoara. Seria Matematica-informatica, 32, 83–92.
   Google Scholar
• Popa, V., & Noiri, T. (2002a). On weakly (τ,m)-continuous functions. Rendiconti del Circolo Matematico di Palermo, 51, 295–316.
   Google Scholar
• Popa, V., & Noiri, T. (2002b). A unified theory of weak continuity for functions. Rendiconti del Circolo Matematico di Palermo, 51, 439–464.
   Google Scholar
• Popa, V., & Stan, C. (1973). On a decomposition of quasicontinuity in topological spaces (Romanian). Studii si Cercetari de Matematica, 25, 41–43.
   Google Scholar
• Rose, D. A. (1984). Weak continuity and almost continuity. International Journal of Mathematics and Mathematical Sciences, 7, 311–318.
   Google Scholar
• Rose, D. A. (1990). A note on Levine’s decomposition of continuity. Indian Journal of Pure and Applied Mathematics, 21, 985–987.
   Web of Science ®Google Scholar
• Roy, B. (2010). On generalized R0 and R1spaces. Acta Mathematica Hungarica, 127, 291–300.
   Google Scholar
• Roy, B., & Ekici, E. (2011). On (Λ,μ)-closed sets in generalized topological spaces. Methods of Functional Analysis and Topology, 17, 174–179.
   Google Scholar
• Sen, A. K., & Bhattacharyya, P. (1993). On weakly α-continuous functions. Tamkang Journal of Mathematics, 24, 445–460.
   Google Scholar
• Shanin, N. A. (1943). On separation in topological spaces. Doklady Akademii Nauk SSSR, 38, 110–113.
   Google Scholar