Pages that link to "Item:Q716044"
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The following pages link to Sub-harmonic resonances of nonlinear oscillations with parametric excitation by means of the homotopy analysis method (Q716044):
Displaying 12 items.
- Periodic solution for strongly nonlinear vibration systems by using the homotopy analysis method (Q387071) (← links)
- Periodic solutions of multi-degree-of-freedom strongly nonlinear coupled van der Pol oscillators by homotopy analysis method (Q539312) (← links)
- Primary resonance of multiple degree-of-freedom dynamic systems with strong non-linearity using the homotopy analysis method (Q605259) (← links)
- Analysis method of chaos and sub-harmonic resonance of nonlinear system without small parameters (Q623284) (← links)
- Analytical solution to determine displacement of nonlinear oscillations with parametric excitation by differential transformation method (Q629582) (← links)
- Accurate approximate analytical solutions for multi-degree-of-freedom coupled van der Pol-Duffing oscillators by homotopy analysis method (Q720219) (← links)
- Comparative vibration analysis of a parametrically nonlinear excited oscillator using HPM and numerical method (Q955971) (← links)
- Solution of sub, super, harmonic and combination type resonant excitations in nonlinear lumped parameter systems (Q1088041) (← links)
- Some extended results of ''subharmonic resonance bifurcation theory of nonlinear Mathieu equation'' (Q1191598) (← links)
- Nonlinear oscillations with parametric excitation solved by homotopy analysis method (Q1939154) (← links)
- Extended homotopy analysis method for multi-degree-of-freedom non-autonomous nonlinear dynamical systems and its application (Q2392833) (← links)
- (Q4623814) (← links)
