Pages that link to "Item:Q3586827"
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The following pages link to ANALYSIS OF THE T-POINT–HOPF BIFURCATION WITH ℤ<sub>2</sub>-SYMMETRY: APPLICATION TO CHUA'S EQUATION (Q3586827):
Displaying 12 items.
- Analysis of the T-point-Hopf bifurcation in the Lorenz system (Q907634) (← links)
- T-points in a \(\mathbb Z_2\)-symmetric electronic oscillator. I: Analysis (Q1610745) (← links)
- Analysis of a Belyakov homoclinic connection with \(\mathbb Z_2\)-symmetry (Q1928947) (← links)
- Analysis of the T-point-Hopf bifurcation (Q2482143) (← links)
- Homoclinic interactions near a triple-zero degeneracy in Chua's equation (Q2843564) (← links)
- HOPF BIFURCATIONS AND THEIR DEGENERACIES IN CHUA'S EQUATION (Q3165863) (← links)
- OPEN-TO-CLOSED CURVES OF SADDLE-NODE BIFURCATIONS OF PERIODIC ORBITS NEAR A NONTRANSVERSAL T-POINT IN CHUA'S EQUATION (Q3498672) (← links)
- SOME RESULTS ON CHUA'S EQUATION NEAR A TRIPLE-ZERO LINEAR DEGENERACY (Q4653800) (← links)
- CLOSED CURVES OF GLOBAL BIFURCATIONS IN CHUA'S EQUATION: A MECHANISM FOR THEIR FORMATION (Q4653801) (← links)
- Experimentally Accessible Orbits Near a Bykov Cycle (Q5120493) (← links)
- ON THE HOPF–PITCHFORK BIFURCATION IN THE CHUA'S EQUATION (Q5474067) (← links)
- HOMOCLINIC CONNECTIONS NEAR A BELYAKOV POINT IN CHUA'S EQUATION (Q5702214) (← links)
