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L-Fuzzy Subgroups, L-Vague Ideals and Boolean Vague Sets. Dr.T.Eswarlal

Eswar lal

ISBN 10: 3845444517 / ISBN 13: 9783845444512
Published by LAP Lambert Academic Publishing
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212 pages. Dimensions: 8.7in. x 5.9in. x 0.5in.The concept of Fuzzy set was opened up a new horizon in Mathematical Sciences. In fuzzy set theory, a fuzzy set which assigns to each object a grade of membership ranking between 0 and 1. This single value combines both evidence and nonevidence without indicating howmuch there is of each. But it is felt by several decission makers and researchers that proper decission making the evidence and non evidence both necessary. To counter this problem, the vague set theory is introduced which it has both the grade of membership and grade of nonmembership functions and these are generalization of fuzzy sets. The object of thesis, author is to generalize the fuzzy algebra in terms of L-fuzzy and vague algebra with complete version. The author introduced and studied Boolean vague sets and its algebra, this type of Booleanisation of vague sets has the advantages of representing such Boolean vague sets as a pair of arrays where each array consists of 0, s and 1s, in view of famous Stone theorem that any Boolean algebra is a subalgebra of direct product of two element Boolean algebra. Further, the author introduced and studied L-vague sets and its algebra, where L is a complete Brouwerian lattice. This item ships from multiple locations. Your book may arrive from Roseburg,OR, La Vergne,TN. Bookseller Inventory # 9783845444512

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Bibliographic Details

Title: L-Fuzzy Subgroups, L-Vague Ideals and ...

Publisher: LAP Lambert Academic Publishing

Binding: Paperback

Book Condition:New

Book Type: Paperback

About this title

Synopsis:

The concept of Fuzzy set was opened up a new horizon in Mathematical Sciences.In fuzzy set theory, a fuzzy set which assigns to each object a grade of membership ranking between 0 and 1. This single value combines both evidence and nonevidence without indicating howmuch there is of each. But it is felt by several decission makers and researchers that proper decission making the evidence and non evidence both necessary.To counter this problem, the vague set theory is introduced which it has both the grade of membership and grade of nonmembership functions and these are generalization of fuzzy sets. The object of thesis, author is to generalize the fuzzy algebra in terms of L-fuzzy and vague algebra with complete version.The author introduced and studied Boolean vague sets and its algebra, this type of Booleanisation of vague sets has the advantages of representing such Boolean vague sets as a pair of arrays where each array consists of 0,s & 1's, in view of famous Stone theorem that any Boolean algebra is a subalgebra of direct product of two element Boolean algebra. Further, the author introduced and studied L-vague sets and its algebra, where L is a complete Brouwerian lattice.

About the Author:

Dr.T.Eswarlal is a Professor and Head,Department of Mathematics,AL-AMAN College of Engg., Visakhapatnam.He obtained Ph.D degree from Andhra University in 2010.He is the author of several reaseach papers published in reputed journals.He is a member in Andhra Pradesh Society for Mathematical Sciences(APSMS)& Indian Science congress Association(ISCA).

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