Transversal homoclinics in nonlinear systems of ordinary differential equations.

Fečkan, Michal

Displaying similar documents to “Transversal homoclinics in nonlinear systems of ordinary differential equations.”

A note on a paper of H. Alzer and S. Koumandos.

Wang, Kunyang (2006)

JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]

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Eigenvalue approximations for linear periodic differential equations with a singularity.

Harris, B.J., Marzano, F. (1999)

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Integral presentations of deviations of de la Vallee Poussin right-angled sums

Vladimir I. Rukasov, Olga G. Rovenska (2009)

Acta Universitatis Palackianae Olomucensis. Facultas Rerum Naturalium. Mathematica

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We investigate approximation properties of de la Vallee Poussin right-angled sums on the classes of periodic functions of several variables with a high smoothness. We obtain integral presentations of deviations of de la Vallee Poussin sums on the classes $C_{β, \infty}^{m α}$ .

An alternate proof of Hall's theorem on a conformal mapping inequality.

Balasubramanian, R., Ponnusamy, S. (1996)

Bulletin of the Belgian Mathematical Society - Simon Stevin

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Hopf bifurcation for the equation $\ddot{x} (t) + f (t)) \dot{x} (t) + g (x (t - r)) = 0 \cdot$ .

Acosta, Antonio, Lizana, Marcos (2005)

Divulgaciones Matemáticas

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New Ramanujan-type formulas and quasi-Fibonacci numbers of order 7.

Wituła, Roman, Słota, Damian (2007)

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Periodic solutions of a resonant higher order equation.

Amster, P., de Nápoli, P., Mariani, M.C. (2005)

Portugaliae Mathematica. Nova Série

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Displaying similar documents to “Transversal homoclinics in nonlinear systems of ordinary differential equations.”

A note on a paper of H. Alzer and S. Koumandos.

Eigenvalue approximations for linear periodic differential equations with a singularity.

Integral presentations of deviations of de la Vallee Poussin right-angled sums

An alternate proof of Hall's theorem on a conformal mapping inequality.

Hopf bifurcation for the equation x ¨ ( t ) + f ( t ) ) x ˙ ( t ) + g ( x ( t - r ) ) = 0 · .

New Ramanujan-type formulas and quasi-Fibonacci numbers of order 7.

Periodic solutions of a resonant higher order equation.

Hopf bifurcation for the equation $\ddot{x} (t) + f (t)) \dot{x} (t) + g (x (t - r)) = 0 \cdot$ .