2021
DOI: 10.1080/03081087.2021.1904813
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Perturbations of non-diagonalizable stochastic matrices with preservation of spectral properties

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“…This is based on the notion that diagonalizable matrices densely fill the set of all matrices [67], meaning that it is always possible to find some nearby matrix X that is diagonalizable. In one study, a method along these lines was developed for dealing with non-diagonalizable transition matrices [68]. In particular, for a starting transition matrix P , a perturbation matrix E is found such that P = P + E preserves a number of the spectral properties of P and is diagonalizable.…”
Section: Alternative Methodsmentioning
confidence: 99%
“…This is based on the notion that diagonalizable matrices densely fill the set of all matrices [67], meaning that it is always possible to find some nearby matrix X that is diagonalizable. In one study, a method along these lines was developed for dealing with non-diagonalizable transition matrices [68]. In particular, for a starting transition matrix P , a perturbation matrix E is found such that P = P + E preserves a number of the spectral properties of P and is diagonalizable.…”
Section: Alternative Methodsmentioning
confidence: 99%