on generalized transitive matrices
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ID: 245523
2011
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Abstract
Transitivity of generalized fuzzy matrices over a special type of semiring is considered.
The semiring is called incline algebra which generalizes Boolean algebra, fuzzy algebra, and
distributive lattice. This paper studies the transitive incline matrices in detail. The transitive closure of an incline matrix is studied, and the convergence for powers of transitive
incline matrices is considered. Some properties of compositions of incline matrices are also
given, and a new transitive incline matrix is constructed from given incline matrices. Finally,
the issue of the canonical form of a transitive incline matrix is discussed. The results obtained here generalize the corresponding ones on fuzzy matrices and lattice matrices shown
in the references.
| Reference Key |
jiang2011journalon
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|---|---|
| Authors | ;Jing Jiang;Lan Shu;Xinan Tian |
| Journal | Chemico-biological interactions |
| Year | 2011 |
| DOI |
10.1155/2011/164371
|
| URL | |
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