Browsing by Author "Kalaichelvi, A"
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Item a-CUTS OF TRIANGULAR FUZZY NUMBERS AND a-CUTS OF TRIANGULAR FUZZY NUMBER MATRICES(2012) Kalaichelvi, AIn this paper, some new elementary operators on a-cuts of Triangular Fuzzy Numbers (TFNs) and some new operators on ce-cuts o f Triangular Fuzzy Number Matrices (TFNMs) are defined. Using these operators, some important properties are proved.Item APPLICATION OF FUZZY MATRICES IN THE ANALYSIS OF PROBLEMS ENCOUNTERED BY THE COFFEE CULTIVATORS IN KODAI HILLS(2011) Kalaichelvi, AIn this article the authors attempted to identify the various problems encountered by the coffee cultivators and to ascertain the group of coffee cultivators (based on land holding) worst affected by such problems.Item APPLICATION OF FUZZY SOFT SETS TO INVESTMENT DECISION MAKING PROBLEM(2011) Kalaichelvi, ASoft Set theory is one of the recent topics gaining significance in finding rational and logical solutions to various real life problems which involve uncertainty, impreciseness and vagueness. In this article the authors attempted to apply fu2zy soft sets to investment decision making problem based on the data collected from female employees working in both government and private sector undertakings located in Coimbatore city, Tamil Nadu, India.Item APPLICATION OF INTERVAL FUZZY NUMBER MATRICES AND INTERVAL - VALUED FUZZY SOFT SETS IN THE ANALYSIS OF THE FACTORS INFLUENCING HIGH SCORES IN HIGHER SECONDARY EXAMINATIONS(2012) Kalaichelvi, ASoft Set Theory and Intei-val Mathematics are mathematical tools for dealing with uncertainties. Both have rich potential fo r application in solving real life problems. In this article, the authors intended to analyze the factors contributing high scores in the higher secondary examination and also to identify the prime factor by collecting the data from students, academicians and parents.Item APPLICATION OF NEUTROSOPHIC COGNITIVE MAPS IN THE ANALYSIS OF THE PROBLEMS FACED BY GIRL STUDENTS WHO GOT MARRIED DURING THE PERIOD OF STUDY(2011) Kalaichelvi, AIn this article, the authors attempted to analyse the problems faced by girl students who got married during the period of study using Neutrosophic Cognitive Maps based on the data collected from 100 such students pursuing Under Graduate and Post Graduate courses in Arts and Science colleges located in Coimbatore city, TamilNadu, India.Item APPLICATION OF SUPER FUZZY COGNITIVE MAPS IN THE ANALYSIS OF OPINION ABOUT THE EMPLOYMENTS IN ‘INFORMATION TECHNOLOGY SECTOR’(2011) Kalaichelvi, AIn this article, the authors attempted to analyse the opinion about employments in IT sector using Super Fuzzy Cognitive Maps based on the data collected from five groups of people whose role influence the choice of career either directly or indirectly.Item BENEFICIARIES’ ATTITUDE TOWARDS EDUCATION LOAN - AN ANALYSIS THROUGH FUZZY MATRICES(2011) Kalaichelvi, AIn this article the authors attempted to analyze the group of beneficiaries having maximum level of favourable attitude towards the education loan using fuzzy matrices.Item Compactness, Relative Compactness, Strong Relative Compactness, -Compactness and N Compactness in L-Fuzzy Topological Spaces(2005-04) Dhanalakshmi, N; Kalaichelvi, AItem Countable connected Space(1993-05) Sathya Bama, V; Kalaichelvi, AItem Generalizations of Continuous Mappings(1994-04) Sagayamary, J; Kalaichelvi, AItem IMPACT OF EXCESSIVE TELEVISION VIEWING BY CHILDREN -A N ANALYSIS USING INTUITIONISTIC FUZZY SOFT MATRICES(2013) Kalaichelvi, ATelevision being an effective medium of entertainment and communication attracts people of all ages. Television viewing has become the more important affair than any other in the daily routine. The influence of television on children causes great concern to the parents as excessive viewing by children results in physieal, mental, behavioral, social and academic setbacks to younger generation. The concept of Intuitionistic fuzzy soft matriees is applied to identify the group of children (based on age) worst affected.Item SECOND ORDER FUZZY PRODUCT TOPOLOGY(2012) Kalaichelvi, AIn this paper second order fuzzy product topology is defined and analysedItem Second Order Fuzzy S-Hausdorff Spaces(2013) Kalaichelvi, AIn this paper, the definition of S-Hausdorff space introduced by Srivastava, R., Lai, S.N. and Srivastava, A.K. [6] is extended to second order fuzzy topological spaces in two different ways. It is shown that these two concepts are hereditary and productive. The relations between first order and second order A A A concepts are studied. The behavior of these concepts with regard to i(6), i^CS), i‘(6), 02(1), (co2(t))^ and co2''(t) are also analysed.Item Second Order Fuzzy Topological Spaces - II(2011) Kalaichelvi, AIn this paper some interesting crisp topologies (second order fuzzy topologies) associated with second order fuzzy topologies (crisp topologies) are introduced and discussed.Item SECOND ORDER FUZZY TOPOLOGICAL SPACES - III(2011) Kalaichelvi, AItem Second order Fuzzy W - Hausdorff Spaces(2011) Kalaichelvi, AIn this paper the definition o f W-Hausdorff space introduced by Warren,R.H./2J is extended to second order fuzzy topological spaces in two different ways. It is shown that these two concepts are hereditary and productive. The relations between first order and second order concepts are studied. The behaviour o f these concepts with regard to i(6), i/S), i*(6), aifr), (o)2 (T))sand a)2 *(t) are also analysed.Item Some Interesting Generalizations of Proximity Structures(1998-04) Anitha, D; Kalaichelvi, AItem Some Interesting Generalizations of the Concept Normal(1999-04) Mercy Jecyntha, J; Kalaichelvi, AItem Some Interesting Results from the Theory of Numbers(1994-04) Lakshmi, T; Kalaichelvi, AItem Some Interesting Results on Fuzzy Algebras, Poset Valued Algebras and Lattice Implication Algebras(2005-04) Vanitha, L; Kalaichelvi, A
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