Systems with Multiple Equilibria.- Pendulum-Like Systems.- Invariant Cones.- The Bakaev-Guzh Technique.- The Method of Non-Local Reduction.- Circular Solutions and Cycles.- Synchronous Machines Equations.- Integro-Differential Equations.- Cycle Slipping in Phase-Controlled Systems.- Discrete Systems.
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Dr. Vladimir A. Boichenko, Barrikada Company, St. Petersburg Prof. Dr. Gennadij A. Leonov, St. Petersburg State University Dr. Volker Reitmann, MPI for the Physics of Complex Systems, Dresden
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Zustand: New. Series: Teubner-Texte Zur Mathematik. Num Pages: 242 pages, black & white illustrations, bibliography. BIC Classification: TBC. Category: (G) General (US: Trade). Dimension: 229 x 152 x 14. Weight in Grams: 345. . 2013. Paperback / so. . . . . Books ship from the US and Ireland. Artikel-Nr. V9783663122623
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Taschenbuch. Zustand: Neu. Druck auf Anfrage Neuware - Printed after ordering - 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. Artikel-Nr. 9783663122623
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Zustand: Sehr gut. Zustand: Sehr gut | Seiten: 256 | Sprache: Deutsch | Produktart: Bücher | 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. Artikel-Nr. 24311564/2
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