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- W2018034013 abstract "This paper defines and studies the stabilization energy of linear time-invariant finite dimensional systems. The stabilization energy is basically defined as the minimum control energy required to stabilize the system. It shows that for a stabilizable system, the stabilization energy is finite and solely depends on the projected system onto the unstable modes subspace. Furthermore, under the stabilizability assumption, the stabilization energy is given by the norm of the matrix Riccati equation solution corresponding to the projected system. Several bounds on the stabilization energy are then obtained as a function of the pair (A, B) characterizing the system." @default.
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- W2018034013 title "The stabilization energy of linear finite dimensional systems" @default.
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- W2018034013 doi "https://doi.org/10.1080/00207727908941667" @default.
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