Pages that link to "Item:Q2750140"
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The following pages link to Successive subharmonic bifurcations and chaos in a nonlinear Mathieu equation. (Q2750140):
Displaying 9 items.
- Evidence that random behavior is generic for nonlinear differential equations (Q994973) (← links)
- The variational approach to the theory of subharmonic bifurcations (Q1088218) (← links)
- Some extended results of ''subharmonic resonance bifurcation theory of nonlinear Mathieu equation'' (Q1191598) (← links)
- The Chaplygin sleigh with parametric excitation: chaotic dynamics and nonholonomic acceleration (Q1795481) (← links)
- Growing through chaos in the Matsuyama map via subcritical flip bifurcation and bistability (Q2213086) (← links)
- Successive bifurcations to chaotic state in the nonlinear evolution of collisional drift wave (Q2801461) (← links)
- (Q3750689) (← links)
- Oscillations in double-diffusive convection (Q3930872) (← links)
- Fermi-like acceleration and power-law energy growth in nonholonomic systems (Q5229985) (← links)