On quasi-periodic solutions to a higher-order Emden-Fowler type differential equation

DOI10.1186/s13661-014-0174-7zbMath1325.34058OpenAlexW2123648890WikidataQ59320648 ScholiaQ59320648MaRDI QIDQ481507

Irina V. Astashova

Publication date: 12 December 2014

Published in: Boundary Value Problems (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1186/s13661-014-0174-7

zbMATH Keywords

quasi-periodic solutionsEmden-Fowler type equationoscillatory and non-oscillatory solutions

Mathematics Subject Classification ID

Nonlinear ordinary differential equations and systems (34A34) Oscillation theory, zeros, disconjugacy and comparison theory for ordinary differential equations (34C10) Almost and pseudo-almost periodic solutions to ordinary differential equations (34C27)

Related Items (9)

Blow-up of solutions for a class of nondivergence elliptic inequalities ⋮ On the behavior of Kneser solutions of nonlinear ordinary differential equations ⋮ Some notes to existence and stability of the positive periodic solutions for a delayed nonlinear differential equations ⋮ Asymptotics of oscillating solutions to equations with power nonlinearities ⋮ On the absence of global solutions of a system of ordinary differential equations ⋮ Existence of solutions with a given number of zeros to a higher-order regular nonlinear Emden-Fowler equation ⋮ On Asymptotic Classification of Solutions to Nonlinear Regular and Singular Third- and Fourth-Order Differential Equations with Power Nonlinearity ⋮ Unnamed Item ⋮ Asymptotic behavior of singular solutions of Emden-Fowler type equations

Cites Work

• Vladimir Alexandrovich Kondratiev. July 2, 1935--March 11, 2010
• On periodic solutions of even-order ordinary differential equations
• On Kneser solutions of higher order nonlinear ordinary differential equations
• Blow-up Kneser solutions to nonlinear higher-order differential equations
• Local bifurcation of limit cycles and center problem for a class of quintic nilpotent systems
• Application of dynamical systems to the study of asymptotic properties of solutions to nonlinear higher-order differential equations
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