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Effects of the Earth Magnetic Field and Tidal Force on Oscillations of Cable-Connected Satellites System in Elliptical Orbit

机译:地磁场和潮汐力对椭圆轨道有线卫星系统振荡的影响

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摘要

Combined effects of magnetic field of the earth and tidal forces on the non-linear oscillations of cable-connected satellites system in the central gravitational field of the earth have been studied. The system comprises of two satellites connected by a light flexible and inextensible cable. The satellites are considered to like to be changed material particles, whose centre of mass is moving in elliptical orbit. The central gravitational field of the earth has been taken to be the main force governing the motion. The combined effects of tidal faces and the magnetic field of the earth are considered to be perturbing forces. The dipole of the earth has its axis inclined from the polar axis of the earth by 11.4′. The non-linear oscillation of the system under the combined influence of the earth magnetic field and the tidal forces has been considered about the equilibrium position. This equilibrium position is found to be stable in the sense of Liapunov. In the present paper we have discussed in detail, non-linear oscillations of cable-connected satellites system about the equilibrium position in the neighbourhood of main resonance ω = 1, under the combined influence of the earth magnetic field and the tidal forces; exploiting the method of Bogoiubov, Krilov and Mitropolsky, considering 'e' to be a small parameter the amplitude of oscillations suffers discontinuity in the neighbourhood of main resonance ω = 1. This discontinuity in the amplitude of oscillations occurs at a frequency greater than the resonance frequency.
机译:研究了地球磁场和潮汐力对地球中心引力场中有线卫星系统非线性振荡的综合影响。该系统由两颗卫星组成,这两颗卫星通过一根柔性且不可延伸的电缆连接。人们认为卫星喜欢改变的物质粒子,其质心在椭圆轨道上移动。地球的中央引力场已被视为控制运动的主要力量。潮汐面和地球磁场的综合作用被认为是微扰力。地球的偶极子的轴相对于地球的极轴倾斜11.4'。已经考虑了在地球磁场和潮汐力共同作用下系统的非线性振荡,关于平衡位置。在利亚普诺夫的意义上,发现该平衡位置是稳定的。在本文中,我们详细讨论了在地球磁场和潮汐力的共同作用下,有线卫星系统在主共振ω= 1附近附近的平衡位置附近的非线性振荡。利用Bogoiubov,Krilov和Mitropolsky的方法,将“ e”视为一个小参数,振荡幅度在主共振ω= 1附近遭受不连续性。频率。

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