Dynamic systems and control : Lyapunov function and stabilization

Lyapunov function and stabilization
Dynamic systems and control

Authors : Jean LÉVINE, Pierre ROUCHON

Review date: May 30, 2018 | Lire en français

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8. Lyapunov function and stabilization

Consider the following nonlinear oscillator:

\frac{d^{2}}{d t^{2}} z + k \frac{d}{d t} z + g (z) = 0

with :

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Ongoing reading
Lyapunov function and stabilization

(1) - ABRAHAM (R.H.), SHAW (C.D.) - Dynamics – The Geometry of Behavior : I-IV. - Aerial Press, Santa Cruz, California (1981).
(2) - ABRAMOWITZ (M.), STEGUN (I.A.) - Handbook of Mathematical Functions. - Dover, New York (1965).
(3)...

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