In a recent paper, E. Polak and T.L. Wuu presented a set of easily solvable, differentiable inequalities which are related to the classical Nyquist stability criterion and which constitute a necessary and sufficient condition of stability for finite-dimensional systems. It is shown that a similar set of easily solvable inequalities can be used to design finite-dimensional stabilizing compensators for a class of infinite-dimensional feedback systems. Computational aspects of the stability test are discussed.
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