Abstract
We present a new numerical procedure for the robust stabilization of linear time-delay systems, based on the position of the eigenvalues in the complex plane. We assume static perturbations on the system matrices and express the robustness of stability in terms of real stability radii. We outline how real stability radii can be computed and maximized as a function of controller parameters. The latter synthesis problem is solved by a quasi-continuous shaping of appropriate frequency response plots.
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