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Contraction Of Near-earth Satellite Orbits Using Uniformly Regular Ks Canonical Elements In An Oblate Atmosphere With Density Scale Heightvariation With Altitude

机译:在密度尺度高度随高度变化的扁圆大气中,使用均匀规则的Ks经典元素对近地卫星轨道进行收缩

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A new non-singular analytical theory for the contraction of near-Earth satellite orbits under the influence of air drag is developed in terms of uniformly regular Kustaanheimo and Stiefel (KS) canonical elements using an oblate atmosphere with variation of density scale height with altitude. The series expansions include up to fourth power in terms of eccentricity and c (a small parameter dependent on the flattening of the atmosphere). Only two of the nine equations are solved analytically to compute the state vector and change in energy at the end of each revolution, due to symmetry in the equations of motion. It is observed that the analytically computed values of the semi-major axis and eccentricity are consistent with the numerically integrated values up to 500 revolutions over a wide range of the drag-perturbed orbital parameters. The theory can be effectively used for re-entry of near-Earth objects.
机译:根据均匀规则的Kustaan​​heimo和Stiefel(KS)典范元素,使用扁率大气,密度尺度高度随高度变化,开发了一种新的非奇异解析理论,用于研究在空气阻力影响下近地卫星轨道的收缩。系列的扩展包括偏心率和c(取决于大气平整度的小参数)方面的最大四次方。由于运动方程式的对称性,九个方程式中只有两个被解析地求解以计算状态向量和每转结束时的能量变化。可以看出,在较长的受扰动轨道参数范围内,半长轴和偏心距的解析计算值与最大500转的数值积分值一致。该理论可以有效地用于重入近地物体。

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