Complex frequency coincides with eigenvalues of diagonalizable LTI systems when states undergo a non-isometric transformation, providing a geometric view of system flow.
Use of power and energy concepts in the analysis of multivariable feedback controllers
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Complex Frequency as Generalized Eigenvalue
Complex frequency coincides with eigenvalues of diagonalizable LTI systems when states undergo a non-isometric transformation, providing a geometric view of system flow.