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How to obtain all the complimentary eigenvalues (also associated complimentary eigenvectors) of a given matrix. Complimentary eigenvalues and eigenvectors of a given matrix $A$ of order $n\times n$ is the solution to the following system
$x≥0_n$, $Ax−λx≥0_n$, $⟨x, Ax−λx⟩=0$ where $x\in R^n$
How to obtain all the complimentary eigenvalues (also associated complimentary eigenvectors) of a given matrix. Complimentary eigenvalues and eigenvectors of a given matrix $A$ of order $n\times n$ is the solution to the following system
$x≥0_n$,
$Ax−λx≥0_n$,
$Ax−λx≥0_n$ and
$⟨x, Ax−λx⟩=0$ where $x\in $x(\neq 0)\in R^n$
How to obtain all the complimentary eigenvalues (also associated complimentary eigenvectors) of a given matrix. Complimentary eigenvalues and eigenvectors of a given matrix $A$ of order $n\times n$ is the solution to the following system
$x≥0_n$,
$Ax−λx≥0_n$ and
$⟨x, Ax−λx⟩=0$ where $x(\neq 0)\in 0_n)\in R^n$
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