Chaos and subharmonic bifurcations of a soft Duffing oscillator with a non-smooth periodic perturbation and Harmonic excitation
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Publication:6562262
DOI10.1063/5.0067704MaRDI QIDQ6562262
Publication date: 26 June 2024
Published in: Chaos (Search for Journal in Brave)
Qualitative theory for ordinary differential equations (34Cxx) General theory for ordinary differential equations (34Axx) Dynamical systems with hyperbolic behavior (37Dxx)
Cites Work
- Nonlinear response of a forced van der Pol-Duffing oscillator at non-resonant bifurcations of codimension two
- Chaotic behavior in differential equations driven by a Brownian motion
- Chaos crisis in coupled Duffing's systems with initial phase difference
- On the dynamics of the Rayleigh-Duffing oscillator
- A shooting approach to layers and chaos in a forced Duffing equation
- Birth of oscillation in coupled non-oscillatory Rayleigh-Duffing oscillators
- Coexistence of multiple attractors and crisis route to chaos in autonomous third order Duffing-Holmes type chaotic oscillators
- An integral of motion for the damped cubic-quintic Duffing oscillator with variable coefficients
- Chaos prediction in the Duffing-type system with friction using Melnikov's function
- Heteroclinic chaotic behavior driven by a Brownian motion
- Transient probability in basins of noise influenced responses of mono and coupled Duffing oscillators
- Chaos detection of Duffing system with fractional-order derivative by Melnikov method
- Sufficient conditions for the existence of periodic solutions of the extended Duffing–Van der Pol oscillator
- Ordinal patterns in the Duffing oscillator: Analyzing powers of characterization
- Analytical estimates of the effect of amplitude modulated signal in nonlinearly damped Duffing-van der Pol oscillator
Related Items (3)
Switching mechanism and hardware experiment of a non-smooth Rayleigh-Duffing system ⋮ Melnikov-type method for a class of hybrid piecewise-smooth systems with impulsive effect and noise excitation: homoclinic orbits ⋮ Finite-time synchronisation of duffing-type oscillator networks by the figure analysis way
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