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Static and dynamic models of observation toward earth by satellite coverage

机译:卫星覆盖对地球的静态和动态观测模型

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In satellite mission planning in order to observe area targets, it is needed to decompose area targets into small pieces and compute visible time windows for sub-area targets. Therefore, it is expected to compute geodetic location of ground target observed or to compute observing time by satellite with some certain sensing actions, such as slew-looking. This paper presents static and dynamic models of observing ground targets by satellite for above two problems respectively. The static model is to compute the geodetic location coordinates at which boresight of sensor with a certain roll angle is pointing. Furthermore a reverse model, to be used in dynamic model, is derived from the static model to compute subsatellite point (SSP) if roll angle and target location are known. Then, the dynamic model is designed to determine the observing SSP and roll angle if target location is known. The observing SSP corresponds to observing time, and roll angle is sensing action for slew-looking. The dynamic model use the reverse model developed from the static model to compute virtual SSPs according to a series of rolls, and then get intersection point of virtual SSPs and real SSPs by prediction. During dynamic model development, it is proved that the closest point of SSPs to the ground point is not always the demanded SSP. Finally experiments are presented and compared with results by Satellite Tool Kit (STK) to verify proposed models.
机译:在卫星任务计划中,为了观察区域目标,需要将区域目标分解成小块,并计算子区域目标的可见时间窗口。因此,期望通过某些确定的感测动作(例如斜视)来计算观测到的地面目标的大地位置或计算卫星的观测时间。针对以上两个问题,本文分别提出了卫星观测地面目标的静态和动态模型。静态模型用于计算大地测量位置坐标,传感器以一定的侧倾角瞄准该大地测量位置。此外,如果知道侧倾角和目标位置,则从静态模型中导出要在动态模型中使用的反向模型,以计算亚卫星点(SSP)。然后,如果目标位置已知,则将动态模型设计为确定观测的SSP和侧倾角。观测SSP对应于观测时间,侧倾角是感应动作的斜视。动态模型使用从静态模型发展而来的逆模型,根据一系列滚动计算虚拟SSP,然后通过预测得到虚拟SSP与真实SSP的交点。在动态模型开发过程中,事实证明,SSP到地面点的最接近点并不总是需要的SSP。最后提出了实验,并与Satellite Tool Kit(STK)的结果进行了比较,以验证所提出的模型。

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