Limit Cycles for a Class of Polynomial Differential Systems Via Averaging Theory
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Publication:5853367
DOI10.17516/1997-1397-2019-12-2-145-159OpenAlexW2922930743MaRDI QIDQ5853367
Aziza Berbache, Ahmed Bendjeddou, Abdelkrim Kina
Publication date: 18 March 2021
Published in: Journal of Siberian Federal University. Mathematics & Physics (Search for Journal in Brave)
Full work available at URL: http://mathnet.ru/eng/jsfu743
Cites Work
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- Limit cycles of generalized Liénard polynomial differential systems via averaging theory
- Normal forms, Melnikov functions and bifurcations of limit cycles
- Averaging methods for finding periodic orbits via Brouwer degree.
- Limit cycles for a generalization of polynomial Liénard differential systems
- Sufficient conditions for the existence of at least \(n\) or exactly \(n\) limit cycles for the Liénard differential systems
- ON THE MAXIMUM NUMBER OF LIMIT CYCLES OF A CLASS OF GENERALIZED LIÉNARD DIFFERENTIAL SYSTEMS
- ON THE NUMBER OF LIMIT CYCLES FOR A GENERALIZATION OF LIÉNARD POLYNOMIAL DIFFERENTIAL SYSTEMS
- The number of small-amplitude limit cycles of Liénard equations
- Limit cycles of the generalized polynomial Liénard differential equations
- Small-amplitude limit cycle bifurcations for Liénard systems with quadratic or cubic damping or restoring forces
- HILBERT'S 16TH PROBLEM AND BIFURCATIONS OF PLANAR POLYNOMIAL VECTOR FIELDS
- On the number of limit cycles of a class of polynomial differential systems
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