Further properties of nano pre- $T_0$, nano pre- $T_1$ and nano pre- $T_2$ spaces

P. Sathishmohan; V. Rajendran; P.K. Dhanasekaran

doi:10.26637/MJM0701/0007

Abstract

The basic objective of this paper is to define nano- $T_0$ space, nano semi- $T_0$ space, nano pre- $T_0$ space, nano- $T_1$ space, nano semi- $T_1$ space, nano pre- $T_1$ space, nano- $T_2$ space, nano semi- $T_2$ space and nano pre- $T_2$ space and investigate their properties. Also we have obtain some of their basic results and given an appropriate examples to understand the abstract concepts clearly.

Keywords:

nano-$T_0$ space, nano semi- $T_0$ space, nano pre- $_ 0$ space, nano-$T_1 space, nano semi- $T_1$ space, nano pre- $T_1$ space, nano-$T_2$ space, nano semi-$T_2$ space

Mathematics Subject Classification:

Mathematics

Authors Imprint References Funding Related Articles Downloads

P. Sathishmohan Department of Mathematics, Kongunadu Arts and Science College, Coimbatore, Tamil Nadu,India.
V. Rajendran Department of Mathematics, Kongunadu Arts and Science College, Coimbatore, Tamil Nadu,India.
P.K. Dhanasekaran Research Scholar, Department of Mathematics, Kongunadu Arts and Science College, Coimbatore, Tamil Nadu,India.

Pages: 34-38
Date Published: 01-01-2019
Vol. 7 No. 01 (2019): Malaya Journal of Matematik (MJM)

Lellis Thivagar and Richard.C, On nano forms of weekly open sets, International Journal of Mathematics and Statistics Invention, 1(1)(2013), 31-37.

Pawalk.Z, Rough sets, Theoretical Aspects of Reasoning about Data, Kluwer Academic Publishers, Boston, 1991.

Sathishmohan.P, Rajendran.V, Dhanasekaran.P.K, and Vignesh Kumar.C, More on pre-neighbourhoods in nano topological-spaces, Journal of Applied Science and Computations, 5(10)(2018), 899-907.

Sathishmohan.P, Rajendran.V, Vignesh Kumar.C and Dhanasekaran.P.K, On nano semi pre neighbourhoods on nano topological spaces, Malaya Journal of Mathematik, 6(1)(2018), 294-298.