alexa Conic-Helical Motion in the Three-Body Problem: Star-Planet-Moon Systems and Relativistic Effects in Binary-Star-Planet Systems | OMICS International | Abstract
ISSN: 2329-6542

Journal of Astrophysics & Aerospace Technology
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Research Article

Conic-Helical Motion in the Three-Body Problem: Star-Planet-Moon Systems and Relativistic Effects in Binary-Star-Planet Systems

Kryukov N and Oks E*

Physics Department, Allison Lab, Auburn University, Auburn, USA

*Corresponding Author:
Oks E
Physics Department, 206 Allison Lab
Auburn University, Auburn, AL 36849, USA
Tel: 3348444362
Fax: 3348444613
E-mail: [email protected]

Received Date: March 23, 2017; Accepted Date: April 22, 2017; Published Date: April 27, 2017

Citation: Kryukov N, Oks E (2017) Conic-Helical Motion in the Three-Body Problem: Star-Planet-Moon Systems and Relativistic Effects in Binary-Star-Planet Systems. J Astrophys Aerospace Technol 5:144. doi: 10.4172/2329-6542.1000144

Copyright: © 2017 Kryukov N, et al. This is an open-access article distributed under the terms of the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original author and source are credited.

Abstract

Previously it was shown analytically that it is possible for a planet around a binary star to have stable or metastable conic-helical orbits, whose axis of symmetry coincides with the interstellar axis. That study was performed in frames of the nonrelativistic classical mechanics. In the present paper, first, we extend that study to star-planet-moon systemsalso in frames of the nonrelativistic classical mechanics. We complement analytical results by simulations showing that the moon can have practically stable conic-helical orbits around the planet, the average plane of the orbits being perpendicular to the axis connecting the planet and the star. Second, we extend that study to the relativistic classical mechanics. We show that relativistic effects can become significant in conic-helical orbits of a planet around a binary star for the situations where the mass of the planet is relatively small (such planets are so-called planetoids). Again, we complement analytical results by simulations showing that the planet can have relatively stable conic-helical orbits around the lighter star, the average plane of the orbits being perpendicular to the interstellar axis.

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