Spectral abscissa
In mathematics, the spectral abscissa of a matrix or a bounded linear operator is the greatest real part of the matrix's spectrum (its set of eigenvalues). It is sometimes denoted α ( A ) {\displaystyle \alpha (A)} .
In mathematics, the spectral abscissa of a matrix or a bounded linear operator is the greatest real part of the matrix's spectrum (its set of eigenvalues). It is sometimes denoted α ( A ) {\displaystyle \alpha (A)} .
In mathematics, the spectral abscissa of a matrix or a bounded linear operator is the greatest real part of the matrix's spectrum (its set of eigenvalues). It is sometimes denoted α ( A ) {\displaystyle \alpha (A)} .
Source: Wikipedia "Spectral abscissa" · CC BY-SA 4.0
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