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Lyapunov stability
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==Further reading== * {{cite book |last1=Bhatia |first1=Nam Parshad |last2=Szegő |first2=Giorgio P. |title=Stability theory of dynamical systems |publisher=Springer |year=2002|isbn=978-3-540-42748-3 }} *{{cite thesis |type=PhD |last=Chervin |first=Robert |date=1971 |title=Lyapunov Stability and Feedback Control of Two-Stream Plasma Systems |publisher=Columbia University}} * {{cite book |last=Gandolfo |first=Giancarlo |title=Economic Dynamics |location=Berlin |publisher=Springer |year=1996 |edition=Third |isbn=978-3-540-60988-9 |pages=407–428 }} * {{cite journal |last=Parks |first=P. C. |title=A. M. Lyapunov's stability theory—100 years on |journal=IMA Journal of Mathematical Control & Information |year=1992 |volume=9 |issue=4 |pages=275–303 |doi=10.1093/imamci/9.4.275 }} * {{cite book |first=Jean-Jacques E. |last=Slotine |author2=Weiping Li |title=Applied Nonlinear Control |publisher=Prentice Hall |location=NJ |year=1991 }} * {{cite book| last = Teschl| given = G.|author-link=Gerald Teschl| title = Ordinary Differential Equations and Dynamical Systems| publisher=[[American Mathematical Society]]| place = [[Providence, Rhode Island|Providence]]| year = 2012| isbn= 978-0-8218-8328-0| url = https://www.mat.univie.ac.at/~gerald/ftp/book-ode/}} * {{cite book| last = Wiggins| given = S.| title = Introduction to Applied Nonlinear Dynamical Systems and Chaos| url = https://archive.org/details/springer_10.1007-b97481| edition=2nd |publisher=[[Springer Verlag]]| place = New York | year = 2003| isbn= 978-0-387-00177-7}} {{PlanetMath attribution|id=4679|title=asymptotically stable}} {{Differential equations topics}} {{Authority control}} [[Category:Stability theory]] [[Category:Dynamical systems]] [[Category:Lagrangian mechanics]] [[Category:Three-body orbits]]
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