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Preface | ||
1 | Averaging of Ordinary Differential Equations in One and Multi-Frequency Systems | 1 |
2 | Generalization of Lyapunov Second Method and Averaging in Stability Theory | 19 |
3 | Stability of Systems of Ordinary Differential Equations with Quasi-Periodic Coefficients | 102 |
4 | Stability of Multi-Frequency Systems | 114 |
5 | Stability of Orbits in Three-Body Problem | 140 |
6 | Stability of Systems with Admissible Region of Motion. Stability of Gyroscope with No-Contact Suspension | 167 |
7 | Averaging and Stability in Systems of Equations with Delay | 187 |
8 | Stability of Partial Differential Equations | 210 |
9 | Stability of Stable System Influenced by Small Random Perturbations | 246 |
Bibliography | 263 | |
Index | 275 |
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Add Averaging In Stability Theory, A Study Of Resonance Multi-Frequency Systems, This volume presents a generalization of the second Lyapunov method involving its combination with the asymptotic averaging method. This generalized method can be applied to multifrequency systems having resonance harmonics. A new method is also described, Averaging In Stability Theory, A Study Of Resonance Multi-Frequency Systems to the inventory that you are selling on WonderClubX
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Add Averaging In Stability Theory, A Study Of Resonance Multi-Frequency Systems, This volume presents a generalization of the second Lyapunov method involving its combination with the asymptotic averaging method. This generalized method can be applied to multifrequency systems having resonance harmonics. A new method is also described, Averaging In Stability Theory, A Study Of Resonance Multi-Frequency Systems to your collection on WonderClub |