Pages that link to "Item:Q1907728"
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The following pages link to The period function of some polynomial systems of arbitrary degree (Q1907728):
Displaying 21 items.
- The period functions' higher order derivatives (Q454891) (← links)
- Global behaviour of the period function of the sum of two quasi-homogeneous vector fields (Q509004) (← links)
- Higher-order approximation of the period-energy function for single degree of freedom Hamiltonian systems (Q701883) (← links)
- The period function of potential systems of polynomials with real zeros (Q843109) (← links)
- On the number of critical periods for planar polynomial systems (Q944752) (← links)
- Remark on the number of critical points of the period (Q1206396) (← links)
- The period function for Hamiltonian systems with homogeneous nonlinearities (Q1369869) (← links)
- On the period function of centers in planar polynomial Hamiltonian systems of degree four. (Q1415972) (← links)
- Period function for a class of Hamiltonian systems (Q1592716) (← links)
- Isochronous centers and isochronous functions (Q1862946) (← links)
- First derivative of the period function with applications (Q1881133) (← links)
- Some open problems in low dimensional dynamical systems (Q2062256) (← links)
- The period function of Hamiltonian systems with separable variables (Q2181123) (← links)
- An example of chaotic dynamics for the motion of a charged particle in a magnetic field (Q2202221) (← links)
- Dynamics and periodic solutions in cubic polynomial Hamiltonian systems (Q2274322) (← links)
- Centers with equal period functions (Q2348417) (← links)
- Properties of the period function for some Hamiltonian systems and homogeneous solutions of a semilinear elliptic equation (Q2484531) (← links)
- Critical periods of the sum of two quasi-homogeneous Hamiltonian vector fields (Q2700908) (← links)
- (Q3633027) (← links)
- A class of Hamiltonian systems with increasing periods. (Q3679525) (← links)
- Period function's convexity for Hamiltonian centers with separable variables (Q4677389) (← links)