EUDML

Currently displaying 1 – 20 of 43

Order by Relevance | Title | Year of publication

Boundedness results of solutions to the equation $x^{\prime\prime\prime}+ax^{\prime\prime}+g(x)x^{\prime}+h(x)=p(t)$ without the hypothesis $h(x)\,\text{sgn}x\geq 0$ $for|x|>R$ .

Ján Andres — 1986

Atti della Accademia Nazionale dei Lincei. Classe di Scienze Fisiche, Matematiche e Naturali. Rendiconti Lincei. Matematica e Applicazioni

Per l'equazione differenziale ordinaria non lineare del 3° ordine indicata nel titolo, studiata da numerosi autori sotto l'ipotesi $h(x)\,\text{sgn}x\geq 0$ $for|x|>R$ , si dimostra l'esistenza di almeno una soluzione limitata sopprimendo l'ipotesi suddetta.

Boundedness results of solutions to the equation $x^{\prime\prime\prime}+ax^{\prime\prime}+g(x)x^{\prime}+h(x)=p(t)$ without the hypothesis $h(x)\,\operatorname{sgn}x\geq 0$ for $|x|>R$ .

Ján Andres — 1986

Atti della Accademia Nazionale dei Lincei. Classe di Scienze Fisiche, Matematiche e Naturali. Rendiconti

Boundedness of solutions of the third order differential equation with oscillatory restoring and forcing terms

Ján Andres — 1986

Czechoslovak Mathematical Journal

Periodic derivative of solutions to nonlinear differential equations

Ján Andres — 1990

Czechoslovak Mathematical Journal

Šarkovského věta a diferenciální rovnice III

Ján Andres — 2019

Pokroky matematiky, fyziky a astronomie

Článek je pokračováním našich dřívějších stejnojmenných příspěvků, v nichž jsme vyšetřovali možnosti aplikace různých variant Šarkovského věty o koexistenci periodických bodů a orbit pro intervalová zobrazení na diferenciální rovnice a inkluze. I tentokrát se budeme zabývat stejným problémem, avšak pro zobrazení na kružnici. Na rozdíl od intervalových zobrazení zde totiž mj. nemusí periodické orbity implikovat existenci pevných bodů, což představuje největší překážku. Na druhé straně lze takto rozšířit...

Šarkovského věta a diferenciální rovnice. II

Ján Andres — 2011

Pokroky matematiky, fyziky a astronomie

Šarkovského věta a diferenciální rovnice

Ján Andres — 2004

Pokroky matematiky, fyziky a astronomie

On stability and instability of the roots of the oscillatory function in a certain nonlinear differential equation of the third order

Ján Andres — 1986

Časopis pro pěstování matematiky

Dynamical systems modelled by third order differential equations with special respect to the influence of the restoring term on the properties of solutions

Ján Andres — 1987

Acta Universitatis Palackianae Olomucensis. Facultas Rerum Naturalium. Mathematica

Periodic solutions of the third-order differential equation with right-hand side in the form of nonlinear restoring term plus general gradient-like part

Ján Andres — 1991

Acta Universitatis Palackianae Olomucensis. Facultas Rerum Naturalium. Mathematica

Page 1 Next

Download Results (CSV)

Advanced Search

Formula preview

Currently displaying 1 – 20 of 43

Boundedness results of solutions to the equation $x^{\prime\prime\prime}+ax^{\prime\prime}+g(x)x^{\prime}+h(x)=p(t)$ without the hypothesis $h(x)\,\text{sgn}x\geq 0$ $for|x|>R$ .

Boundedness results of solutions to the equation $x^{\prime\prime\prime}+ax^{\prime\prime}+g(x)x^{\prime}+h(x)=p(t)$ without the hypothesis $h(x)\,\operatorname{sgn}x\geq 0$ for $|x|>R$ .

Boundedness of solutions of the third order differential equation with oscillatory restoring and forcing terms

Periodic derivative of solutions to nonlinear differential equations

Šarkovského věta a diferenciální rovnice III

Šarkovského věta a diferenciální rovnice. II

Šarkovského věta a diferenciální rovnice

On stability and instability of the roots of the oscillatory function in a certain nonlinear differential equation of the third order

Dynamical systems modelled by third order differential equations with special respect to the influence of the restoring term on the properties of solutions

Symmetry in a certain simply perturbed Hamiltonian system

On some modification of the Levinson operator and its application to a three-point boundary value problem

Erratum to my paper: On the “Poincaré-Lyapunov”-like systems of three differential equations

Periodic solutions of the third-order differential equation with right-hand side in the form of nonlinear restoring term plus general gradient-like part

On a boundary value problem for $x^{'''} = f (t, x, x^{'}, x^{''})$

A useful proposition to nonlinear differential systems with a solution of the prescribed asymptotic properties

On the ``Poincaré-Lyapunov”-like systems of three differential equations

Asymptotic properties of solutions of a certain third-order differential equation with an oscillatory restoring term

Note to the paper of Fučík and Mawhin

Solution with periodic second derivative of a certain third order differential equation

Periodic boundary value problem for certain nonlinear differential equations of the third order