Existence and multiplicity of solutions for a periodic Hill's equation with parametric dependence and singularities.

Cabada, Alberto; Cid, José Ángel

Displaying similar documents to “Existence and multiplicity of solutions for a periodic Hill's equation with parametric dependence and singularities.”

Even periodic solutions of higher order duffing differential equations

Gen Qiang Wang, Sui-Sun Cheng (2007)

Czechoslovak Mathematical Journal

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By using Mawhin’s continuation theorem, the existence of even solutions with minimum positive period for a class of higher order nonlinear Duffing differential equations is studied.

Existence and uniqueness of periodic solutions for a second-order nonlinear differential equation with piecewise constant argument.

Wang, Gen-Qiang, Cheng, Sui Sun (2009)

International Journal of Mathematics and Mathematical Sciences

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Periodic and asymptotically periodic solutions of neutral integral equations.

Burton, T.A., Furumochi, Tetsuo (2000)

Electronic Journal of Qualitative Theory of Differential Equations [electronic only]

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Periodic boundary value problems for $n$ th-order ordinary differential equations with $p$ -Laplacian.

Liu, Yuji, Ge, Weigao (2005)

Journal of Applied Mathematics

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On the existence of one-signed periodic solutions of some differential equations of second order

Jan Ligęza (2006)

Acta Universitatis Palackianae Olomucensis. Facultas Rerum Naturalium. Mathematica

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We study the existence of one-signed periodic solutions of the equations $\begin{matrix} x^{''} (t) - a^{2} (t) x (t) + μ f (t, x (t), x^{'} (t)) = 0, & x^{''} (t) + a^{2} (t) x (t) = μ f (t, x (t), x^{'} (t)), \end{matrix}$ where $μ > 0$ , $a : (- \infty, + \infty) \to (0, \infty)$ is continuous and 1-periodic, $f$ is a continuous and 1-periodic in the first variable and may take values of different signs. The Krasnosielski fixed point theorem on cone is used.

Unbounded solutions of BVP for second order ODE with $p$ -Laplacian on the half line

Yuji Liu, Patricia J. Y. Wong (2013)

Applications of Mathematics

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By applying the Leggett-Williams fixed point theorem in a suitably constructed cone, we obtain the existence of at least three unbounded positive solutions for a boundary value problem on the half line. Our result improves and complements some of the work in the literature.

Solutions to a three-point boundary value problem.

Liang, Jin, Lv, Zhi-Wei (2011)

Advances in Difference Equations [electronic only]

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Displaying similar documents to “Existence and multiplicity of solutions for a periodic Hill's equation with parametric dependence and singularities.”

Even periodic solutions of higher order duffing differential equations

Existence and uniqueness of periodic solutions for a second-order nonlinear differential equation with piecewise constant argument.

Periodic and asymptotically periodic solutions of neutral integral equations.

Periodic boundary value problems for n th-order ordinary differential equations with p -Laplacian.

On the existence of one-signed periodic solutions of some differential equations of second order

Unbounded solutions of BVP for second order ODE with p -Laplacian on the half line

Solutions to a three-point boundary value problem.

Periodic boundary value problems for $n$ th-order ordinary differential equations with $p$ -Laplacian.

Unbounded solutions of BVP for second order ODE with $p$ -Laplacian on the half line