Pages that link to "Item:Q4626761"
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The following pages link to The number of limit cycles bifurcating from the periodic orbits of an isochronous center (Q4626761):
Displaying 17 items.
- Limit cycles coming from some uniform isochronous centers (Q278849) (← links)
- An estimation for the number of limit cycles in a Liénard-like perturbation of a quadratic nonlinear center (Q494890) (← links)
- On the number of limit cycles for a class of discontinuous quadratic differential systems (Q504853) (← links)
- Bifurcation of limit cycles from quadratic isochrones (Q810240) (← links)
- Number and amplitude of limit cycles emerging from topologically equivalent perturbed centers. (Q1419311) (← links)
- The cyclicity of the period annulus of the cubic isochronous center (Q1953873) (← links)
- Limit cycles of 3-dimensional discontinuous piecewise differential systems formed by linear centers (Q2054976) (← links)
- Limit cycles bifurcating from a \(k\)-dimensional isochronous center contained in \(\mathbb R^n\) with \(k\leqslant n\) (Q2479855) (← links)
- The quantitative analysis of homoclinic orbits from quadratic isochronous systems (Q2698367) (← links)
- Periodic orbits from second order perturbation via rational trigonometric integrals (Q2832913) (← links)
- Bifurcation of limit cycles and isochronous centers for a quartic system (Q2866077) (← links)
- Limit Cycles of Perturbed Cubic Isochronous Center via the Second Order Averaging Method (Q3191098) (← links)
- (Q3452672) (← links)
- Limit cycles bifurcating from the period annulus of a uniform isochronous center in a quartic polynomial differential system (Q3456996) (← links)
- Higher order branching of periodic orbits from polynomial isochrones (Q4264771) (← links)
- Limit cycles in piecewise smooth perturbations of a quartic isochronous center (Q5236765) (← links)
- Bifurcation of multiple periodic solutions for a class of nonlinear dynamical systems in \((m+4)\)-dimension (Q6127161) (← links)
