Results and problems about solutions of perturbed Lyness' type order k difference equations in , with examples, and test of the efficiency of a quasi-Lyapunov function method

Guy Bastien Institut Mathématique de Jussieu, CNRS, Université Paris 6, Paris, FranceView further author information

Marc Rogalski Laboratoire Paul Painlevé, CNRS, Université de Lille 1, Villeneuve d'Ascq, France; Equipe d'Analyse Fonctionelle, Institut Mathématique de Jussieu, Université Paris 6, 4 place Jussieu, 75252, Paris Cedex 05, FranceCorrespondence[email protected]

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Guifeng Deng & Fengjie Geng. (2015) Global stability and bifurcations of perturbed Gumowski–Mira difference equation. Journal of Difference Equations and Applications 21:9, pages 774-790.
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Ábel Garab, Víctor Jiménez López & Eduardo Liz. (2019) Global Asymptotic Stability of a Generalization of the Pielou Difference Equation. Mediterranean Journal of Mathematics 16:4.
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Guifeng Deng, Fengjie Geng & Yun Zhang. (2015) Global behavior of solutions of the generalized Lyness difference equations under quadratic perturbations. Applied Mathematics and Computation 259, pages 579-586.
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Results and problems about solutions of perturbed Lyness' type order k difference equations in , with examples, and test of the efficiency of a quasi-Lyapunov function method

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Results and problems about solutions of perturbed Lyness' type order k difference equations in , with examples, and test of the efficiency of a quasi-Lyapunov function method

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