مواقع التدريسيينجامعة الكوفة
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About

I am a professor in College of Education for Girls / Mathematics department.
My research interests include
1) Topology
2) Category Theory
3) Algebraic Completions
4) Coding Theory
I have got my Ph.D. from Swansea university /
UK in 2018

Research Interests

2

Publications

6
2013

bc-continuous function

AuthorsNeeran Tahir Al-Khafagy , Hanan Ali Hussein
JournalJournal of Babylon University
Abstract

The main aim of this paper to study new class of continuous function is called bc-continuous function, For this aim , the nation of b-open and α-open sets and b-compact space introduced, and we shall study the relationship between bc-continuous and αc-continuous .

2013

On the Symmetric Inverse Semigroup

AuthorsNeeran Tahir Al-Khafaji , Sajda Kadhum Mohammed
JournalJournal of Kerbala University
Abstract

In this paper we obtain a formula for the order of the In semigroup (The symmetric Inverse Semigroup) and a formula to find the number of idempotent elements in it also we prove that this number always even.

2013

Fuzzy semi -T*1\2 space

AuthorsNeeran Tahir Al – Khafaji
Journalمجلة جامعة بابل
Abstract

In this paper we introduce the concept of fuzzy semi - T* 1\2 space and we study their relation ship with the

2009

The Order of Elements in Tn and Pn Semigroups

AuthorsNeeran Tahir
Journalمجلة جامعة كربلاء
Abstract

In this paper we obtain a formula for the order of elements in Tn (The symmetric Semigroup) and Pn(The Partial symmetric Semigroup ) semigroups .

β-sets in topological spaces and τβs topology

AuthorsNeeran Tahir Abd Alameer, Hayder Ali Hamzah
JournalIOP Conference Series: Materials Science and Engineering
Abstract

In this paper, the authors studies new types of sets called β -sets in topological space (X. τ). We investigate and prove some topological properties and characterization of β-sets. Also, the relation between β- sets and open sets is discussed.

2021

Cobasically discrete modules and generalizations of Bousfield’s exact sequence

AuthorsM. D. Crossley, N. T. Khafaja
Journal Indian Journal of Pure and Applied Mathematics
Date2021-06-23
Abstract

Bousfield introduced an algebraic category of modules that reflects the structure detected by p-localized complex topological K-theory. He constructed, for any module M in this category, a natural 4-term exact sequence , where U denotes the co-free functor, right adjoint to the forgetful functor to -modules. Clarke et al. identified the objects of Bousfield’s category as the ‘discrete’ modules for a certain topological ring A, obtained as a completion of the polynomial ring , and simplified the construction of the Bousfield sequence in this context. We introduce the notion of ‘cobasically discrete’ R-modules as a clarification of the Clarke et al. modules, noting that these correspond to comodules over the coalgebra that R is dual to. We study analogues of the Bousfield sequence for other polynomial completion rings, noting a variety of behaviour in the last term of the sequence.

Lectures

1
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