Article
On the Eigenstructures of Functional K-Potent Matrices and Their Integral Forms
WSEAS Transactions on Mathematics
Document Type
Article
Publication Date
1-1-2010
Disciplines
Abstract
In this paper, a functional k-potent matrix satisfies the equation, where k and r are positive integers, and are real numbers. This class of matrices includes idempotent, Nilpotent, and involutary matrices, and more. It turns out that the matrices in this group are best distinguished by their associated eigen-structures. The spectral properties of the matrices are exploited to construct integral k-potent matrices, which have special roles in digital image encryption.
Citation Information
Yan Wu and Daniel F. Linder. "On the Eigenstructures of Functional K-Potent Matrices and Their Integral Forms" WSEAS Transactions on Mathematics Vol. 9 Iss. 1 (2010) p. 244 - 253 ISSN: 2224-2880 Available at: http://works.bepress.com/yan_wu/20/
Article obtained from the WSEAS Transactions on Mathematics.