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Curvilinear coordinate transformations for relative motion

机译:相对运动的曲线坐标变换

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Relative motion improvements have traditionally focused on inserting additional force models into existing formulations to achieve greater fidelity, or complex expansions to admit eccentric orbits for propagation. A simpler approach may be numerically integrating the two satellite positions and then converting to a modified equidistant cylindrical frame for comparison in a Hill's-like frame. Recent works have introduced some approaches for this transformation within the Hill's construct, and examined the accuracy of the transformation. Still others have introduced transformations as they apply to covariance operations. Each of these has some orbital or force model limitations and defines an approximate circular reference dimension. We develop a precise transformation between the Cartesian and curvilinear frame along the actual satellite orbit and test the results for various orbital classes. The transformation has wide applicability.
机译:传统上,相对运动的改进主要集中在将附加的力模型插入现有公式中以实现更高的保真度,或者进行复杂的扩展以允许偏心轨道传播。一种更简单的方法可能是对两个卫星位置进行数值积分,然后转换为修改的等距圆柱框架,以便在类似希尔斯的框架中进行比较。最近的工作在Hill的构造中引入了一些用于此转换的方法,并检查了转换的准确性。还有一些引入了转换,因为它们适用于协方差运算。它们中的每一个都有一些轨道或力模型限制,并定义了近似的圆形参考尺寸。我们沿着实际卫星轨道在笛卡尔坐标系和曲线框架之间进行精确转换,并测试各种轨道类别的结果。该转换具有广泛的适用性。

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