Pages that link to "Item:Q2219047"

The following pages link to The number of limit cycles bifurcating from the period annulus of quasi-homogeneous Hamiltonian systems at any order (Q2219047):

Displaying 10 items.

• Shape and period of limit cycles bifurcating from a class of Hamiltonian period annulus (Q1937738) (← links)
• Melnikov functions of arbitrary order for piecewise smooth differential systems in \(\mathbb{R}^n\) and applications (Q2074451) (← links)
• Center problem for generic degenerate vector fields (Q2238810) (← links)
• On the cyclicity of quasi-homogeneous polynomial systems (Q2674844) (← links)
• Heteroclinic bifurcation of limit cycles in perturbed cubic Hamiltonian systems by higher-order analysis (Q2696049) (← links)
• ON THE MAXIMUM NUMBER OF PERIOD ANNULI FOR SECOND ORDER CONSERVATIVE EQUATIONS (Q3391403) (← links)
• On the Number of Limit Cycles Bifurcated from Some Hamiltonian Systems with a Double Homoclinic Loop and a Heteroclinic Loop (Q5275064) (← links)
• EXACT BOUND ON THE NUMBER OF LIMIT CYCLES ARISING FROM A PERIODIC ANNULUS BOUNDED BY A SYMMETRIC HETEROCLINIC LOOP (Q5858015) (← links)
• Bifurcation theory of limit cycles by higher order Melnikov functions and applications (Q6559409) (← links)
• The number of limit cycles from elliptic Hamiltonian vector fields by higher order Melnikov functions (Q6612448) (← links)