Bifurcations in One Dimension. II. A Versal Model for Bifurcations.
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Bifurcations in the two imaginary centers problem
Cristina Chiralt, Beatriz Campos, Pura Vindel (2011)
Mathematica Bohemica
In this paper we show that, for a given value of the energy, there is a bifurcation for the two imaginary centers problem. For this value not only the configuration of the orbits changes but also a change in the topology of the phase space occurs.
Bifurcations near a double eigenvalue of the rectangular plate problem with a domain parametr
Sadovský, Zoltán (1986)
Equadiff 6
Bifurkácie negradientných dynamických systémov
Pavol Brunovský, Milan Medveď (1982)
Pokroky matematiky, fyziky a astronomie
Birkhoff periodic orbits for small perturbations of completely integrable Hamiltonian Systems with convex Hamiltonians.
A. Katok, D. Bernstein (1987)
Inventiones mathematicae
Branching of periodic orbits from Kukles isochrones.
Toni, B. (1998)
Electronic Journal of Differential Equations (EJDE) [electronic only]
Currently displaying 21 – 26 of 26
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