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Definition (Hurwitz matrix)
Let AAA be some matrix. We say AAA is Hurwitz if all eigenvalues of AAA lie in {z∈C∣Re(z)<0}\{ z\in\mathbb{C}\mid \mathrm{Re}(z)<0 \}{z∈C∣Re(z)<0}i.e. all the eigenvalues of AAA have negative real parts.
Detectable
Eigenvalue assignment for LTIC systems
Global Asymptotic Stability
Stabilizable
Luenberger Observer