Clustering motions in N-body systems – free-fall motions in the Gaussian three-body problem

Author:

Nakato Miki,Aizawa Yoji

Publisher

Elsevier BV

Subject

General Mathematics,General Physics and Astronomy,Statistical and Nonlinear Physics,Applied Mathematics

Reference20 articles.

1. H. Poincaré, in: D.L. Goroff, (Ed.), New Methods of Celestial Mechanics, vol. 1(3), American Institute of Physics, 1993

2. Sur l'allure finale du mouvement dans le problème des-3 corps quand le temps croit indéfiniment;Chazy;Annales de l'Ecole Normale Supérieure,1922

3. Sufficient conditions for escape in the three-body problem;Standish;Celes. Mech.,1971

4. On the final evolution of the n-body problem;Marchal;J. Differential Equations,1974

5. Improved criteria for hyperbolic–elliptic motion in the general tree-body problem;Yoshida;Astron. Soc. Jpn.,1972

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1. Numerical experiments of the planar equal-mass three-body problem: The effects of rotation;Chaos: An Interdisciplinary Journal of Nonlinear Science;2007-09

2. Exact non-Born-Oppenheimer wave functions for three-particle Hookean systems with arbitrary masses;Physical Review A;2006-10-06

3. Potential-Function Guidance Forming Eccentricity Separation of Satellites with Continuous Thrust.;TRANSACTIONS OF THE JAPAN SOCIETY FOR AERONAUTICAL AND SPACE SCIENCES;2001

4. Self-Similar Structure in the Linear Three-Body Problem;Dynamics of Natural and Artificial Celestial Bodies;2001

5. Clustering Motions in N-Body Systems: Computer Experiments of Kinetic Laws;Progress of Theoretical Physics;2000-03-01

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