Search

Your search keyword '"Caldas, M."' showing total 5 results
Start Over Author "Caldas, M." Topic set theory
5 results on '"Caldas, M."'

1. PROPERTIES OF IDEAL BITOPOLOGICAL α-OPEN SETS.

Author

EL-MAGHRABI, A. I., CALDAS, M., JAFARI, S., LATIF, R. M., NASEF, A., RAJESH, N., and SHANTHI, S.

Subjects
*TOPOLOGICAL spaces, *SET theory, *NUMBER concept, *MATHEMATICAL models, *MATHEMATICAL analysis
Abstract

The aim of this paper is to introduce and characterize some concepts of α-open sets and their related notions in ideal bitopological spaces. [ABSTRACT FROM AUTHOR]

Published
2017

2. PROPERTIES OF α-OPEN SETS IN IDEAL MINIMAL SPACES.

Author

CALDAS, M., GANSTER, M., JAFARI, S., NOIRI, T., and RAJESH, N.

Subjects
*SET theory, *FUNCTION spaces, *MATHEMATICAL models, *MATHEMATICAL analysis, *NUMBER concept
Abstract

The purpose of this paper is to introduce and characterize the concept of α-open set and several related notions in ideal minimal spaces. [ABSTRACT FROM AUTHOR]

Published
2017

3. Some Fundamental Properties of β-Open Sets in Ideal Bitopological Spaces.

Author

Caldas, M., Jafari, S., and Rajesh, N.

Subjects
*TOPOLOGICAL spaces, *SET theory, *IDEAL spaces (Mathematics), *INTERSECTION numbers, *SURJECTIONS
Abstract

In this paper we introduce and characterize the concepts of β-open sets and their related notions in ideal bitopological spaces. [ABSTRACT FROM AUTHOR]

Published
2013

4. Some New Types of Irresolute Functions.

Author

Caldas, M., Jafari, S., and Rajesh, N.

Subjects
*MATHEMATICAL functions, *SET theory, *TOPOLOGICAL spaces, *DIFFERENTIAL equations, *MATHEMATICAL models
Abstract

The purpose of this paper is to give three new types of irresolute functions called, ... ϑ-irresolute functions, strongly ...-irresolute functions and quasi g-irresolute functions. We obtain theirs characterizations and their basic properties. [ABSTRACT FROM AUTHOR]

Published
2012

5. On Faintly g̃-Continuous Functions.

Author

Caldas, M., Jafari, S., and Rajesh, N.

Subjects
*CONTINUOUS functions, *COMPACT spaces (Topology), *SET theory, *MATHEMATICAL analysis, *NUMERICAL analysis, *GRAPH theory, *MATHEMATICAL functions
Abstract

A new class of functions, called faintly g̃-continuous functions, has been defined and studied. Relationships among faintly g̃-continuous functions and g̃-connected spaces, strongly g̃-normal spaces and g̃-compact spaces are investigated. Furthermore, the relationships between faintly g̃-continuous functions and graphs are investigated. [ABSTRACT FROM AUTHOR]

Published
2011

Catalog

Books, media, physical & digital resources
See catalog results