Non-Local Methods for Pendulum-Like Feedback Systems

{"ID":9957582,"post_title":"Non-Local Methods for Pendulum-Like Feedback Systems","title":"Non-Local Methods for Pendulum-Like Feedback Systems","post_content":"0 are already deecribed by I. Newton (116]. However it was 250 years later that F. Tricorni (147] carried out the first non-local qualitative investigation of equation (0.1) with arbitrary o ~ 0 and \"'{ ~ 0. It was proved by F. Tricorni that any solution of (0.1) with o > 0 corresponds either to a rotatory motion or to a damped oscillatory motion. Moreover, he showed that in the non-trivial case \"'! :::; 1 there exists a bifurcation value ocr(\"'!) corresponding to a separatrix-loop, i.e. to a double-asymptotic to a saddle-point trajectory. For o ocr(\"'') global asymptotic stability takes place, i.e. every motion is a damped oscillation. The papers of F. Tricorni became familiar immediately.","image":"https:\/\/images.thalia.media\/00\/-\/d9164d3b0b4c497092feafa1e66a4c4a\/non-local-methods-for-pendulum-like-feedback-systems-taschenbuch-volker-reitmann.jpeg","url":"https:\/\/www.vergleiche.ch\/product\/non-local-methods-for-pendulum-like-feedback-systems\/","min_price":49.89999999999999857891452847979962825775146484375,"low_price_merchant_id":70254503,"deeplink":"https:\/\/www.awin1.com\/pclick.php?p=31523411671&a=401125&m=13971&pref1=9783663122623","ean":9783663122623,"brand":"Vieweg+Teubner Verlag"}