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Geometric Analysis and Design Method for Discontinuous Coverage Satellite Constellations

机译:间断覆盖卫星星座的几何分析与设计方法

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New geometric approach for discontinuous coverage constellations in circular orbits is presented. Satellite constellations for zonal coverage with revisit times more than one-two orbital periods are considered. The method is based on two-dimensional maps of visibility properties. The space dimensions are the right ascension of ascending node (in the inertia! frame) and the time. A new geometric pattern named as a coverage belt is introduced. The coverage belt with saw-tooth boundaries is formed by visibility intervals for a satellite at consecutive revolutions and divided the two-dimensional space into two parts with the revisit time near and more than one orbital period, respectively. The revisit times for the satellite constellations are analytically computed as the sum of two terms: a) the revisit time between straight-line envelopes of adjacent saw-tooth coverage belts and b) relative shifts tooth in the belts. The last term is more than one and less than two orbital periods. Various types of interfaces between coverage belts are considered. Qualitative aspects of the solutions for well-known Walker-type constellations are discussed. Results are validated using extensively computer simulation and known solutions. Numerical examples of constellations with 3-4 satellites for discontinuous coverage of a specified latitude band are presented.
机译:提出了圆形轨道不连续覆盖星座的新几何方法。考虑重访时间超过一两个轨道周期的区域覆盖的卫星星座。该方法基于可见性属性的二维图。空间尺寸是上升节点(在惯性!框架中)和时间的正确提升。引入了一种新的几何图案,称为覆盖带。具有锯齿形边界的覆盖带是由卫星在连续旋转时的可见性间隔形成的,并将二维空间分为两个部分,其重访时间分别接近和超过一个轨道周期。卫星星座的重访时间可通过以下两项计算得出:a)相邻锯齿覆盖带的直线包络线之间的重访时间; b)皮带中相对移动的齿。最后一项是一个以上且少于两个的轨道周期。考虑了覆盖带之间的各种类型的界面。讨论了著名的Walker型星座解决方案的定性方面。使用广泛的计算机模拟和已知解决方案来验证结果。给出了具有3-4个卫星的星座的数值示例,这些星座用于不连续地覆盖指定的纬度带。

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