On $\omega $-limit sets of nonautonomous differential equations

Boris S. Klebanov

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Displaying similar documents to “On $ω$ -limit sets of nonautonomous differential equations”

A criterion for the non-existence of invariant circles

John N. Mather (1986)

Publications Mathématiques de l'IHÉS

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Asymptotic behaviour of the system of two differential equations

Josef Kalas (1975)

Archivum Mathematicum

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Heteroclinic orbits in plane dynamical systems

Luisa Malaguti, Cristina Marcelli (2002)

Archivum Mathematicum

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We consider general second order boundary value problems on the whole line of the type $u^{''} = h (t, u, u^{'})$ , $u (- \infty) = 0, u (+ \infty) = 1$ , for which we provide existence, non-existence, multiplicity results. The solutions we find can be reviewed as heteroclinic orbits in the $(u, u^{'})$ plane dynamical system.

$G$ -convergence for ordinary differential equations with Peano phaenomenon

Livio Clemente Piccinini (1977)

Rendiconti del Seminario Matematico della Università di Padova

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Equation $Z^{'} = A (t) - Z^{2}$ coefficient of which has a small modulus

Miloš Ráb (1971)

Czechoslovak Mathematical Journal

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Displaying similar documents to “On ω -limit sets of nonautonomous differential equations”

A criterion for the non-existence of invariant circles

Asymptotic behaviour of the system of two differential equations

Heteroclinic orbits in plane dynamical systems

G -convergence for ordinary differential equations with Peano phaenomenon

Equation Z ' = A ( t ) - Z 2 coefficient of which has a small modulus

Displaying similar documents to “On $ω$ -limit sets of nonautonomous differential equations”

$G$ -convergence for ordinary differential equations with Peano phaenomenon

Equation $Z^{'} = A (t) - Z^{2}$ coefficient of which has a small modulus