Mathematics – Dynamical Systems
Scientific paper
Aug 1984
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1984cemec..33..385b&link_type=abstract
Celestial Mechanics (ISSN 0008-8714), vol. 33, Aug. 1984, p. 385-395.
Mathematics
Dynamical Systems
4
Astronomical Models, Celestial Mechanics, Dynamical Systems, Galaxies, Orbital Mechanics, Stochastic Processes, Energy Distribution, Orbital Velocity, Periodic Functions, Potential Theory, Systems Stability
Scientific paper
Since no escapes appear in the time-dependent dynamical system with closed zero-velocity curves for arbitrarily large scales whose stochastic behavior is presently studied, the stochasticity of the system can be studied for any value of the energy. The numerical results obtained indicate that the degree of stochasticity grows as the energy increases from zero, but then attains an maximum and thereafter decreases slowly for larger energies. The polynomial potential presently considered is suited to the use of a Taylor series method in the time step.
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