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Eigenwerte Und Jordan-Normalform.pdf

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Preview of Eigenwerte und Jordan-Normalform
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Summary

Resumidamente, o texto afirma que, para um polinômio f(X) = (X - λ1) (X - λ2) (X - λ3) com coeficientes a0, a1 e a2, a matriz companheira A tem λ1, λ2 e λ3 como autovalores e a forma normal de Jordan de A tem exatamente um bloco de Jordan para cada autovalor λ. Além disso, o texto prova que o polinômio característico de A é igual ao polinômio mínimo de A, ou seja, χA(X) = µA(X).

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Description

Resumidamente, o texto afirma que, para um polinômio f(X) = (X - λ1) * (X - λ2) * (X - λ3) com coeficientes a0, a1 e a2, a matriz companheira A tem λ1, λ2 e λ3...

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  • File Format: PDF
  • File Size: 205 KB
  • Pages: 1
  • Language: PT
  • Total Downloads: 50
  • Last Updated: 13 hours ago

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