Pages that link to "Item:Q1581736"
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The following pages link to Prediction of homoclinic bifurcation: the elliptic averaging method (Q1581736):
Displaying 18 items.
- Predicting homoclinic and heteroclinic bifurcation of generalized Duffing-harmonic-van der Pol oscillator (Q290283) (← links)
- A hyperbolic Lindstedt-Poincaré method for homoclinic motion of a kind of strongly nonlinear autonomous oscillators (Q358790) (← links)
- Solutions of a class of Duffing oscillators with variable coefficients (Q649924) (← links)
- Codimension 2 bifurcations of double homoclinic loops (Q711882) (← links)
- Classification of homoclinic tangencies for periodically perturbed systems (Q813587) (← links)
- Two models for the parametric forcing of a nonlinear oscillator (Q842209) (← links)
- Homotopy-perturbation method for pure nonlinear differential equation (Q943322) (← links)
- Codimension 3 nontwisted double homoclinic loops bifurcations with resonant eigenvalues (Q957743) (← links)
- Homoclinic and heteroclinic solutions of cubic strongly nonlinear autonomous oscillators by hyperbolic Lindstedt-Poincaré method (Q987275) (← links)
- New analytical technique for predicting homoclinic bifurcations in autonomous dynamical systems (Q1269820) (← links)
- Predicting homoclinic bifurcations in planar autonomous systems (Q1306125) (← links)
- Periodic solution of the strongly nonlinear asymmetry system with the dynamic frequency method (Q2338038) (← links)
- Generalized hyperbolic perturbation method for homoclinic solutions of strongly nonlinear autonomous systems (Q2376152) (← links)
- Homoclinic and heteroclinic solutions of cubic strongly nonlinear autonomous oscillators by the hyperbolic perturbation method (Q2380615) (← links)
- Analytical prediction of homoclinic bifurcations following a supercritical Hopf bifurcation (Q2833750) (← links)
- STABILITY AND NONLINEAR DYNAMIC ANALYSES OF BEAM WITH PIEZOELECTRIC ACTUATOR AND SENSOR BASED ON HIGHER-ORDER MULTIPLE SCALES METHODS (Q2972253) (← links)
- Approximations of the Heteroclinic Orbits Near a Double-Zero Bifurcation with Symmetry of Order Two. Application to a Liénard Equation (Q5225786) (← links)
- Approximations of the Homoclinic Orbits Near a Double-Zero Bifurcation with Symmetry of Order Two (Q5357153) (← links)
