Dynamics and control of a self-sustained electromechanical seismographs with time-varying stiffness

DOI10.1007/S11012-008-9171-1zbMath1177.70031OpenAlexW1971143939MaRDI QIDQ1035347

Usama H. Hegazy

Publication date: 2 November 2009

Published in: Meccanica (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s11012-008-9171-1

zbMATH Keywords

response curvesactive vibration controlseismographsperiodic time-varying stiffness

Mathematics Subject Classification ID

Control of mechanical systems (70Q05) Technical applications of optics and electromagnetic theory (78A55)

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Resonance and vibration control of two-degree-of-freedom nonlinear electromechanical system with harmonic excitation ⋮ Transverse runout in flexible disk rotating at periodically varying angular speed ⋮ Chaos controlling self-sustained electromechanical seismograph system based on the Melnikov theory ⋮ On interaction of vibrating beam with essentially nonlinear absorber ⋮ Prediction of wing rock in fixed wing micro aerial vehicles ⋮ Active control of horseshoes chaos in a driven Rayleigh oscillator with fractional order deflection

Cites Work

• Nonlinear dynamics and synchronization of coupled electromechanical systems with multiple functions
• Bifurcations in a parametrically excited nonlinear oscillator
• Nonlinear effects on coexistence phenomenon in parametric excitation
• Dynamics and chaos control in nonlinear electrostatic transducers
• Dynamics of a self-sustained electromechanical system with flexible arm and cubic coupling
• Nonlinear response of a self-sustained electromechanical seismographs to fifth resonance excitations and chaos control
• Synchronized states in a ring of four mutually coupled self-sustained electromechanical devices
• Dynamics and chaos control of the self-sustained electromechanical device with and without discontinuity
• Stability and Chaos Control in Electrostatic Transducers
• Exponential Stabilization of Two Nonlinearly Coupled Oscillators by an Estimated State Feedback
• Harmonic Dynamics and Transition to Chaos in a Nonlinear Electromechanical System with Parametric Coupling

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