Modelling of hysteresis using Masing-Bouc-Wen's framework and search of conditions for the chaotic responses
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Publication:718663
DOI10.1016/j.cnsns.2006.09.003zbMath1221.70027OpenAlexW2068321085MaRDI QIDQ718663
Larisa Dzyubak, Jan Awrejcewicz, Claude-Henri Lamarque
Publication date: 24 September 2011
Published in: Communications in Nonlinear Science and Numerical Simulation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.cnsns.2006.09.003
Phase plane analysis, limit cycles for nonlinear problems in mechanics (70K05) Complex behavior and chaotic systems of ordinary differential equations (34C28) Hysteresis for ordinary differential equations (34C55)
Related Items (5)
Targeted energy transfer between a system with a set of Saint-Venant elements and a nonlinear energy sink ⋮ Dynamical behavior of a Bouc-Wen type oscillator coupled to a nonlinear energy sink ⋮ Nonlinear resonances of hysteretic oscillators ⋮ Mitigation of structural vibrations by hysteretic oscillators in internal resonance ⋮ DYNAMICS OF COUPLED DAHL TYPE AND NONSMOOTH SYSTEMS AT DIFFERENT SCALES OF TIME
Cites Work
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- Local Langlands duality and a duality of conformal field theories
- Reduced phase space analysis for hysteretic oscillators of Masing type.
- Hysteresis in shape-memory alloys
- Differential models of hysteresis
- Chaotic behaviors of a bilinear hysteretic oscillator
- Nonclassical responses of oscillators with hysteresis
- A direct numerical method for quantifying regular and chaotic orbits
- The vibration control of a flexible linkage mechanism with impact.
- Influence of hysteretic dissipation on chaotic responses
- Bifurcation and Chaos in Nonsmooth Mechanical Systems
- QUANTIFYING SMOOTH AND NONSMOOTH REGULAR AND CHAOTIC DYNAMICS
- Thermomechanical modelling, nonlinear dynamics and chaos in shape memory oscillators
- A second order differential equation with singular solutions
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