Partial stability analysis of nonlinear nonstationary systems via averaging
DOI10.1007/S11071-016-2878-YzbMath1349.93352OpenAlexW2416373973MaRDI QIDQ345859
E. B. Aleksandrova, Alexander Yurjevich Aleksandrov, Yangzhou Chen
Publication date: 2 December 2016
Published in: Nonlinear Dynamics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11071-016-2878-y
nonlinear systemsmechanical systemsLyapunov functionspartial stabilityaveraging approachnonstationary perturbations
Nonlinear systems in control theory (93C10) Lyapunov and storage functions (93D30) Control of mechanical systems (70Q05) Averaging of perturbations for nonlinear problems in mechanics (70K65)
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Cites Work
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- Electrodynamic attitude stabilization of a satellite in the Konig frame
- Asymptotic stability conditions for a class of hybrid mechanical systems with switched nonlinear positional forces
- Fault-tolerant sliding mode attitude control for flexible spacecraft under loss of actuator effectiveness
- Averaging techniques without requiring a fast time-varying differential equation
- An approach of partial control design for system control and synchronization
- Contribution to efficiency of irreversible passive energy pumping with a strong nonlinear attachment
- Averaging in vibration suppression by parametric stiffness excitation
- Homogeneous Lyapunov function for homogeneous continuous vector field
- Stability theory by Liapunov's direct method
- The stability of equilibrium of nonstationary systems
- On the asymptotic stability of solutions of nonlinear systems with delay
- Dynamics of linear oscillator coupled to strongly nonlinear attachment with multiple states of equilibrium
- Input-to-state stability for a class of Lur'e systems
- Robust fault-tolerant control for flexible spacecraft against partial actuator failures
- Analysis of partial stability problems using sum of squares techniques
- Averaging of noisy nonlinear systems with rapidly oscillating and decaying components
- Differential equations: Stability, oscillations, time lags
- On asymptotic stability and instability of motion with respect to a part of the variables
- Averaging Results and the Study of Uniform Asymptotic Stability of Homogeneous Differential Equations That Are Not Fast Time-Varying
- Design of Homogeneous Time-Varying Stabilizing Control Laws for Driftless Controllable Systems Via Oscillatory Approximation of Lie Brackets in Closed Loop
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