JP Journal of Algebra, Number Theory and Applications
Volume 42, Issue 1, Pages 1 - 13
(April 2019) http://dx.doi.org/10.17654/NT042010001 |
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ON RIGHT AND LEFT EIGENVECTORS
Massoud Malek
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Abstract: In this paper, we show that if λ is an eigenvalue of a square matrix then by using the largest non-singular sub-matrix of the matrix we may obtain all the linearly independent right and left eigenvectors of corresponding to the eigenvalue λ. We shall also explain how to find the limiting matrix of if there is any. |
Keywords and phrases: eigenvalues, right and left eigenvectors, eigenmatrix, Jordan canonical form, algebraic multiplicity, geometric multiplicity, semi-simple, non-singular matrix, the spectrum, limiting matrix.
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