The Lower Bounds of T-Periodic Solutions for the Forced Duffing Equation

Author:

Wang Chengwen

Publisher

Elsevier BV

Subject

Applied Mathematics,Analysis

Reference12 articles.

1. On the number of 2π-periodic solutions for u″+g(u)=s(1+h(t)) using the Poincaré–Birkhoff Theorem;del Pino;J. Differential Equations,1992

2. T-periodic solutions for second order differential equations with singularities;del Pino;Proc. Roy. Soc. Edinburgh Sect. A,1992

3. A generalization of the Poincaré Birkhoff theorem;Ding;Proc. Amer. Math. Soc.,1983

4. Fixed points of twist mappings and periodic solutions of ordinary differential equations;Ding;Acta Math. Sinica,1982

5. A multiplicity results for periodic solutions of forced nonlinear second order ordinary differential equations;Fabry;Bull. London Math. Soc.,1986

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1. Periodic Solutions of Discontinuous Duffing Equations;Qualitative Theory of Dynamical Systems;2020-09-27

2. Qualitative Properties of a Duffing System with Polynomial Nonlinearity;Proceedings of the Steklov Institute of Mathematics;2020-01

3. A new approach for solving Duffing equations involving both integral and non-integral forcing terms;Ain Shams Engineering Journal;2014-09

4. A pseudospectral method for nonlinear Duffing equation involving both integral and non-integral forcing terms;Mathematical Methods in the Applied Sciences;2014-04-10

5. Harmonic and subharmonic solutions for superlinear damped Duffing equation;Nonlinear Analysis: Real World Applications;2013-04

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