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S.No Particular Pdf Page No.
1

  • SOME RESULTS ON BIPOLAR FUZZY GRAPHS



R. Nagarajan & N.Subashini

Abstract:
In this paper, strongly irregular bipolar fuzzy graphs and strongly total irregular bipolar fuzzy graphs are introduced. Some results on strongly irregular bipolar fuzzy graphs and strongly total irregular bipolar fuzzy graphs are established.


1-8
2

  • HOMOMORPHISM AND CARTESIAN PRODUCT OF ANTI Q-FUZZY BG-IDEALS IN BG-ALGERBA



K. Jaibunisha, A. Prasanna, S.Ismail Mohideen, A. Solairaju

Abstract:
In this paper, we introduce the notion of Anti Q- fuzzy BG- ideal in BG-Algebra under homomorphism and Cartesian product, lower level cut of a fuzzy set, lower level BG-ideal and prove some result on these.


9-21
3

  • ON SBÄœ – CONTINUOUS FUNCTIONS AND SBÄœ - HOMEOMORPHISMS IN TOPOLOGICAL SPACES



K. Bala Deepa Arasi and S.Navaneetha Krishnan

Abstract:
In this paper, we define new class of functions namely sbĝ – continuous functions and sbĝ – open maps and we prove some of their basic properties. Also, we introduce a new class of sbĝ – homeomorphisms and we prove some of their relationship among other homeomorphisms.


22-38
4

  • BIODEGRADATION STUDIES ON CYPERMETHRIN USING BACTERIA ISOLATED FROM SURFACE SOIL (AGRICULTURE FIELD)



S.Shanmugananthan.

Abstract:
Cypermethrin is a synthetic pyrethroid pesticide, widely used to control pests in cotton and vegetable crops and other insect control activities. Nowadays environmental concern is the contamination of aquatic ecosystem due to pesticide discharges from manufacturing plant, agricultural runoff, leaching, accidental spills and other sources. An effective pesticide waste treatment technology is needed to prevent water pollution and to comply with increasing regulatory


39-47
5

  • A Study on Contribution to fundamental and homotopy theory



Gopal Kumar Dr. Bijay Kumar Singh

Abstract:
The fundamental group is defined using loops in topological spaces, which is the first of a series of invariants called homotopy groups.This research provides a treatment of Homological Algebra which approaches the subject in terms of its origins in algebraic topology. The basic goal is to find algebraic invariants that classifytopological spaces up to homeomorphism, though usually most classify up to homotopy equivalence.


48-61
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