Abstract
For deterministic continuous time nonlinear control systems, $\varepsilon $-practical stabilization entropy, and practical stabilization entropy are introduced. Here the rate of attraction is specified by a $\mathcal{KL} $-function. Upper and lower bounds for the diverse entropies are proved, with special attention to exponential $\mathcal{KL}$-functions. The relation to feedbacks is discussed; the linear case and several nonlinear examples are analyzed in detail.
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