This paper describes a generalized internally pos-itive representation of a diagonalizable matrix and proves thatits stability is equivalent to the fact that its eigenvalues belong tothe zone described by the Karpelevich Theorem. This in turnimplies the minimality of the generalized internally positiverepresentation of complex numbers.
Karpelevich Theorem and the positive realization of matrices
CACACE F;
2019-01-01
Abstract
This paper describes a generalized internally pos-itive representation of a diagonalizable matrix and proves thatits stability is equivalent to the fact that its eigenvalues belong tothe zone described by the Karpelevich Theorem. This in turnimplies the minimality of the generalized internally positiverepresentation of complex numbers.File in questo prodotto:
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