Pages that link to "Item:Q1928947"
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The following pages link to Analysis of a Belyakov homoclinic connection with \(\mathbb Z_2\)-symmetry (Q1928947):
Displaying 9 items.
- Analysis of a Shil'nikov type homoclinic bifurcation (Q1637076) (← links)
- Homoclinic bifurcation and the Belyakov degeneracy in a variant of the Romer model of endogenous growth (Q1694095) (← links)
- Constructing the second order Poincaré map based on the Hopf-zero unfolding method (Q2015330) (← links)
- Chua circuit based on the exponential characteristics of semiconductor devices (Q2113245) (← links)
- Homoclinic interactions near a triple-zero degeneracy in Chua's equation (Q2843564) (← links)
- The Negative Side of Chua's Circuit Parameter Space: Stability Analysis, Period-Adding, Basin of Attraction Metamorphoses, and Experimental Investigation (Q2932612) (← links)
- Constructive analysis of Takens-Bogdanov points with Z<sub>2</sub>-symmetry (Q4322443) (← links)
- HOMOCLINIC CONNECTIONS NEAR A BELYAKOV POINT IN CHUA'S EQUATION (Q5702214) (← links)
- Stability Analysis and Mapping of Multiple Dynamics of Chua’s Circuit in Full Four-Parameter Spaces (Q5744099) (← links)