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Host: Indian Institute of Technology
Sponsor: American Research Press
Email: vasantha@iitm.ac.in
Organizers: W. B. Vasantha Kandasamy
Deadline for abstracts: November 30, 2004
Description:
Topics:
1) Smarandache type groupoids, semigroups, rings, fields;
2) Smarandache type k-modules, vector spaces, linear algebra, fuzzy algebra.
Information:
A Smarandache $n$-structure on a set $S$ means a weak structure $w_{0}$ on $S$ such that there exists a chain of proper subsets $P_{n-1} \subset P_{n-2} \subset \ldots \subset P_{2} \subset P_{1} \subset S$ whose corresponding structures verify the inverse chain $w_{n-1} \succ w_{n-2} \succ \ldots \succ w_{2} \succ w_{1} \succ w_{0}$, where \succ signifies 'strictly stronger' (i.e., structure satisfying more axioms).
Web site with books on the subject: www.gallup.unm.edu/~smarandache/eBooks-otherformats.htm
Speakers: W. B. Vasantha Kandasamy, R. Padilla, M. Khoshnevisan, M. Popescu
Mail Address:
Dr. W. B. Vasantha Kandasamy Department of Mathematics Indian Institute of Technology IIT Madras, Chennai - 600 036 Tamil Nadu, India
Submitted by: W. B. Vasantha Kandasamy
Date received: June 02, 2003, revised September 09, 2004
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