Results 231 to 240 of about 4,005,719 (292)

Three-Body Problem

Celestial Mechanics, 1984
In the first part [the authors, Acta Astronaut. 11, 415-422 (1984; Zbl 0551.70004)] we have analyzed three-body systems satisfying the condition \(r\leq kR\), where k is a suitable constant, r the mutual distance of the two masses of the ''binary'' and R the distance between the center of mass of the binary and the ''third mass''.
Marchal, Christian   +2 more
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A Trilinear Three-Body Problem

International Journal of Bifurcation and Chaos, 2003
In this paper we present a simplified model of a three-body problem. Place three parallel lines in the plane. Place one mass on each of the lines and let their positions evolve according to Newton's inverse square law of gravitation. We prove the KAM theory applies to our model and simulations are presented. We argue that this model provides an ideal,
Lodge, G., Walsh, J. A., Kramer, M.
openaire   +2 more sources

ROBERT HOOKE'S THREE-BODY PROBLEM

International Journal of Bifurcation and Chaos, 2009
During the winter 1679, R. Hooke challenged I. Newton to predict the dynamics of an object submitted to a constant radial force. This correspondence made a strong impact on I. Newton, who wrote four years later "De Motu", the real ancestor of "The Principia", published in 1687. R.
Argentina, Médéric   +4 more
openaire   +1 more source

Three-body Coulomb continuum problem

Physical Review Letters, 1994
A symmetric representation of the three-body Coulomb continuum wave function as a product of three two-body Coulomb wave functions is modified to allow for three-body effects whereby the Sommerfeld parameter describing the strength of interaction of any two particles is affected by the presence of the third particle.
, Berakdar, , Briggs
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The Problem of Three Bodies

Celestial Mechanics, 1974
Analytical and numerical results obtained during the past five years and their astronomical applications are reviewed in the area known as the general problem of three bodies. In this problem the order of magnitude of the masses of the three participating bodies are the same and their distances are arbitrary.
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The Parabolic Three-Body Problem

Celestial Mechanics and Dynamical Astronomy, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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