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.

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

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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 $C_{β, \infty}^{m α}$ .

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Bifurcation of periodic and chaotic solutions in discontinuous systems

Michal Fečkan (1998)

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Chaos generated by the existence of Smale horseshoe is the well-known phenomenon in the theory of dynamical systems. The Poincaré-Andronov-Melnikov periodic and subharmonic bifurcations are also classical results in this theory. The purpose of this note is to extend those results to ordinary differential equations with multivalued perturbations. We present several examples based on our recent achievements in this direction. Singularly perturbed problems are studied as well. Applications...