It is shown that under certain mild assumptions the circle criterion of Sandberg and Zames implies the Lᵖ stability of a broad class of linear time-varying feedback systems for 1 p ∞. Moreover, it is proved that if the input to the feedback configuration tends to zero then so does the output. The results are extended to the case of certain open-loop unstable systems as well as sector bounded nonlinear feedback gains. Finally it is pointed out that all the results apply to any system whose open-loop transmittance
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S. Mossaheb (1982) studied this question.
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