Mathematics
Scientific paper
Dec 1992
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1992kosis..30..746s&link_type=abstract
Kosmicheskie Issledovaniya (ISSN 0023-4206), vol. 30, no. 6, p. 746-758.
Mathematics
Branching (Mathematics), Circular Orbits, Equations Of Motion, Lagrangian Function, Orbit Perturbation, Elliptic Functions, Integral Equations
Scientific paper
Bifurcation diagrams of motion integrals are constructed in the Lagrange problem (superposition of central and uniform force fields) by use of the separation of variables. The dependence of quasi-periodical motion frequencies on constants of first integrals is investigated in corresponding regions of the diagrams. All possible types of motion are investigated, including circular orbits, and the regions of their stability and instability. Nondegeneracy of reduced and original problems is proved.
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