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Diagonalization of matrices over the domain of principal ideals with minimal polynomial \(m(\lambda )=(\lambda -\alpha )(\lambda -\beta)\), \(\alpha\neq\beta\) - MaRDI portal

Diagonalization of matrices over the domain of principal ideals with minimal polynomial \(m(\lambda )=(\lambda -\alpha )(\lambda -\beta)\), \(\alpha\neq\beta\) (Q389107)

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scientific article; zbMATH DE number 6247549
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English
Diagonalization of matrices over the domain of principal ideals with minimal polynomial \(m(\lambda )=(\lambda -\alpha )(\lambda -\beta)\), \(\alpha\neq\beta\)
scientific article; zbMATH DE number 6247549

    Statements

    Diagonalization of matrices over the domain of principal ideals with minimal polynomial \(m(\lambda )=(\lambda -\alpha )(\lambda -\beta)\), \(\alpha\neq\beta\) (English)
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    17 January 2014
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    domain of principal ideals
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    diagonalization of a matrix
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    eigenvector
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