In this paper various types of separation axioms are studied. The ideas behind these results originated in [2], [4], and a seminar held by Dr. K. R. Gentry in the spring of 1969. In Chapters I and II, the separation axioms related to weakly equivalent topologies are studied. Also in Chapter II, somewhat homeomorphisms are defined and a major theorem is proved showing that weak topological properties are preserved under somewhat homeomorphisms. In Chapter III, strongly topological properties and strongly separation axioms are introduced. In Chapter IV, the somewhat separation axioms are defined and several theorems showing their relationship to the usual separation axioms are proved
Abstract: This article continues the study of computable elementary topology started in [Weihrauch a...
Abstract. The purpose of this paper is to investigate several types of separation axioms in intuitio...
This article continues the study of computable elementary topology started in [Weihrauch and Grubba ...
The purpose of this thesis is to briefly investigate ideas of Wilansky [2] on separation axioms betw...
Topology is a beautiful science and forms a bridge between geometry and algebra.Topology means (Topo...
In this journey, we are going to explore the separation axioms in greater detail. Separation a...
Relations between pairs of separation axioms are considered. Given two separation axioms, it is inve...
The purpose of this paper is to introduce weak separation axioms via sgp-closed sets in topological ...
A hierarchy of separation axioms can be obtained by considering which axiom implies another. This th...
A hierarchy of separation axioms can be obtained by considering which axiom implies another. This th...
The purpose of this paper is to introduce weak separation axioms via sgp-closed sets in topological ...
In this paper we define new types of sets we call them , −, −, −, −, and − −sets and use them to def...
The purpose of this paper is to investigate several types of separation axioms in intuitionistic top...
In this paper we define new types of sets we call them , −, −, −, −, and − −sets and use them to def...
The purpose of this paper is to investigate several types of separation axioms in intuitionistic top...
Abstract: This article continues the study of computable elementary topology started in [Weihrauch a...
Abstract. The purpose of this paper is to investigate several types of separation axioms in intuitio...
This article continues the study of computable elementary topology started in [Weihrauch and Grubba ...
The purpose of this thesis is to briefly investigate ideas of Wilansky [2] on separation axioms betw...
Topology is a beautiful science and forms a bridge between geometry and algebra.Topology means (Topo...
In this journey, we are going to explore the separation axioms in greater detail. Separation a...
Relations between pairs of separation axioms are considered. Given two separation axioms, it is inve...
The purpose of this paper is to introduce weak separation axioms via sgp-closed sets in topological ...
A hierarchy of separation axioms can be obtained by considering which axiom implies another. This th...
A hierarchy of separation axioms can be obtained by considering which axiom implies another. This th...
The purpose of this paper is to introduce weak separation axioms via sgp-closed sets in topological ...
In this paper we define new types of sets we call them , −, −, −, −, and − −sets and use them to def...
The purpose of this paper is to investigate several types of separation axioms in intuitionistic top...
In this paper we define new types of sets we call them , −, −, −, −, and − −sets and use them to def...
The purpose of this paper is to investigate several types of separation axioms in intuitionistic top...
Abstract: This article continues the study of computable elementary topology started in [Weihrauch a...
Abstract. The purpose of this paper is to investigate several types of separation axioms in intuitio...
This article continues the study of computable elementary topology started in [Weihrauch and Grubba ...