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Limit Cycles of a Class of Perturbed Differential Systems via the First-Order Averaging Method.
- Published in:
- Complexity, 2021, p. 1, doi. 10.1155/2021/5581423
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- Article
MAXIMUM NUMBER OF LIMIT CYCLES FOR GENERALIZED LIÉNARD DIFFERENTIAL EQUATIONS.
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- Electronic Journal of Differential Equations, 2013, v. 2013, p. 1
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- Article
LIMIT CYCLES FOR FOURTH-ORDER AUTONOMOUS DIFFERENTIAL EQUATIONS.
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- Electronic Journal of Differential Equations, 2012, v. 2012, p. 1
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- Article
LIMIT CYCLES OF THE GENERALIZED LIÉNARD DIFFERENTIAL EQUATION VIA AVERAGING THEORY.
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- Electronic Journal of Differential Equations, 2012, v. 2012, p. 1
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- Article
PERIODIC SOLUTIONS OF SOME CLASSES OF CONTINUOUS SECOND-ORDER DIFFERENTIAL EQUATIONS.
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- Discrete & Continuous Dynamical Systems - Series B, 2017, v. 22, n. 2, p. 477, doi. 10.3934/dcdsb.2017022
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- Article
Limit Cycles for the Class of D-Dimensional Polynomial Differential Systems.
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- Journal of Applied Mathematics, 2016, p. 1, doi. 10.1155/2016/1868027
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- Article
Maximum number of limit cycles for generalized Kukles differential system.
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- Journal of Applied Analysis, 2023, v. 29, n. 1, p. 59, doi. 10.1515/jaa-2021-2070
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- Article
Periodic solutions for a class of perturbed fifth-order autonomous differential equations via averaging theory.
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- International Journal of Nonlinear Analysis & Applications, 2022, v. 13, n. 2, p. 2479, doi. 10.22075/ijnaa.2022.26448.3317
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- Article
On the 3-dimensional Hopf bifurcation via averaging theory of third order.
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- Turkish Journal of Mathematics, 2017, v. 41, n. 4, p. 1053, doi. 10.3906/mat-1601-104
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- Article
Periodic Solutions of Some Polynomial Differential Systems in Dimension 3 via Averaging Theory.
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- International Journal of Differential Equations, 2015, v. 2015, p. 1, doi. 10.1155/2015/263837
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- Article
On the Limit Cycles of a Class of Generalized Kukles Polynomial Differential Systems via Averaging Theory.
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- International Journal of Differential Equations, 2015, v. 2015, p. 1, doi. 10.1155/2015/325102
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- Article
The number of limit cycles bifurcating from the periodic orbits of an isochronous center.
- Published in:
- Mathematical Methods in the Applied Sciences, 2019, v. 42, n. 3, p. 821, doi. 10.1002/mma.5385
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- Article