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Numerical study on periodic orbits near 216 Kleopatra

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【作者】 张锋镝曾祥远刘向东

【Author】 ZHANG Feng-di;ZENG Xiang-yuan;LIU Xiang-dong;School of Automation,Beijing Institute of Technology;

【通讯作者】 曾祥远;

【机构】 School of Automation,Beijing Institute of Technology

【摘要】 Searching for periodic orbits around the polyhedral model of irregularly shaped asteroids suffers from inefficient calculations.A practical method is proposed to overcome the above problem by taking the asteroid 216 Kleopatra as an example.Dynamical equations are briefly derived with respect to the two models,i.e.,the rotating dipole and the homogenous polyhedron.The required initial variables of periodic orbits around the rotating mass dipole are first acquired,which are taken as initial guesses to obtain real orbits near Kleopatra in the polyhedral model.A planar single lobe orbit is presented to evaluate the effectiveness of the method.The orbital properties and its stability are also discussed.

【Abstract】 Searching for periodic orbits around the polyhedral model of irregularly shaped asteroids suffers from inefficient calculations.A practical method is proposed to overcome the above problem by taking the asteroid 216 Kleopatra as an example.Dynamical equations are briefly derived with respect to the two models,i.e.,the rotating dipole and the homogenous polyhedron.The required initial variables of periodic orbits around the rotating mass dipole are first acquired,which are taken as initial guesses to obtain real orbits near Kleopatra in the polyhedral model.A planar single lobe orbit is presented to evaluate the effectiveness of the method.The orbital properties and its stability are also discussed.

【基金】 Supported by the National Natural Science Foundation of China(11602019);Postdoctoral Foundation of China(2015T80077);the Excellent Young Teachers Program(2015YG0605);Research Fund Program for Young Scholars of Beijing Institute of Technology
  • 【文献出处】 Journal of Beijing Institute of Technology ,北京理工大学学报(英文版) , 编辑部邮箱 ,2016年S2期
  • 【分类号】V448.2
  • 【下载频次】14
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