Pages that link to "Item:Q2296189"
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The following pages link to A nonlinear time transformation method to compute all the coefficients for the homoclinic bifurcation in the quadratic Takens-Bogdanov normal form (Q2296189):
Displaying 15 items.
- Homoclinic bifurcation of strongly nonlinear oscillators by frequency-incremental method (Q1865996) (← links)
- High-order study of the canard explosion in an aircraft ground dynamics model (Q2022806) (← links)
- Asymptotic expansions for a degenerate canard explosion (Q2077863) (← links)
- Analytical approximation of the canard explosion in a van der Pol system with the nonlinear time transformation method (Q2115507) (← links)
- Double-zero degeneracy and heteroclinic cycles in a perturbation of the Lorenz system (Q2137394) (← links)
- Computation of all the coefficients for the global connections in the \(\mathbb{Z}_2\)-symmetric Takens-Bogdanov normal forms (Q2206497) (← links)
- Analytical approximation of cuspidal loops using a nonlinear time transformation method (Q2293948) (← links)
- The quantitative analysis of homoclinic orbits from quadratic isochronous systems (Q2698367) (← links)
- Initialization of homoclinic solutions near Bogdanov-Takens points: Lindstedt-Poincaré compared with regular perturbation method (Q2812218) (← links)
- Improved Homoclinic Predictor for Bogdanov–Takens Bifurcation (Q3191934) (← links)
- Numerical analysis of homoclinic orbits emanating from a Takens-Bogdanov point (Q4304821) (← links)
- High-Order Approximation of Heteroclinic Bifurcations in Truncated 2D-Normal Forms for the Generic Cases of Hopf-Zero and Nonresonant Double Hopf Singularities (Q4983536) (← links)
- High-Order Analysis of Canard Explosion in the Brusselator Equations (Q5114590) (← links)
- High-Order Analysis of Global Bifurcations in a Codimension-Three Takens–Bogdanov Singularity in Reversible Systems (Q5220450) (← links)
- Interplay between Normal Forms and Center Manifold Reduction for Homoclinic Predictors near Bogdanov–Takens Bifurcation (Q6192106) (← links)
