RO EN
Relative Separation Axioms via Semi-Open Sets
Authors: Sehar Shakeel Raina and A. K. Das
Keywords: semi-open, s-regular, s-normal, relative topological properties, relatively regular, relatively normal
– 0.12 Mb
Keywords: semi-open, s-regular, s-normal, relative topological properties, relatively regular, relatively normal
Abstract
The concept of relative topological properties was introduced by Arhangel'skii and Gennedi and was subsequently investigated by many authors for different notions of general topology. In this paper few semi-separation axioms in relative sense are introduced and studied by utilizing semi-open sets. Characterizations and preservation under mapping of these newly defined notions are provided. Relationship that exists between these notions, with some of the absolute properties and with the existing relative separation axioms are investigated.School of Mathematics, Shri Mata Vaishno Devi
University, Katra, Jammu and Kashmir, India- 182320
E-mail: ,
University, Katra, Jammu and Kashmir, India- 182320
E-mail: ,
DOI
https://doi.org/10.56415/basm.y2023.i2.p11Fulltext
– 0.12 Mb
Contents
- The Second Hankel Determinant for k-symmetrical Functions
- Relative Separation Axioms via Semi-Open Sets
- Growth Properties of Solutions to Higher Order Complex Linear Differential Equations with Analytic Coefficients in the Annulus
- On T-nilpotence of a matrix set
- On the Existence of Stationary Nash Equilibria for Mean Payoff Games on Graphs
- Global Asymptotic Stability of Generalized Homogeneous Dynamical Systems
- The linear Fredholm integral equations with functionals and parameters
- B-spline collocation method for solving Fredholm integral equations with discontinuous right-hand side
- On recursive 1-differentiability of the quasigroup prolongations
- Zero-Order Markov Processes with Multiple Final Sequences of States
