机载雷达坐标系目标角度计算算法的开发和建模

A. Dyatko, S. M. Kostromitsky, P. N. Shumski
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引用次数: 0

摘要

文章致力于开发在机载雷达坐标系中计算目标角的算法,并对其运行进行建模。为了构建计算目标角的算法,使用了固定的地面坐标系和机载雷达的移动坐标系。提出了从地面坐标系到机载雷达坐标系重新计算物体笛卡尔坐标的表达式。在机载雷达坐标系中引入了方位角和仰角平面的概念。介绍了计算方位角和仰角平面上目标角度的算法。结果表明,根据目标仰角的符号,在仰角平面上计算目标角度的算法具有不同的形式。此外,上述算法的类型还取决于目标是正在接近机载雷达还是正在远离机载雷达。由此产生的计算目标角度的算法使用了机载雷达坐标系中目标速度的坐标信息。由于机载雷达中的速度矢量坐标无法测量,因此要根据审查期间与目标的两次接触来估算。对所开发的算法进行了建模。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Development and modeling of algorithms for calculating target angle in the coordinate system of the onboard radar
The article is devoted to the development of algorithms for calculating the target angle in the coordinate system of an onboard radar and modeling their operation. To construct an algorithm for calculating the target angle, a fixed terrestrial coordinate system and a moving coordinate system of an onboard radar are used. Expressions are presented for recalculating the Cartesian coordinates of an object from the earth coordinate system to the on-board radar coordinate system. The concept of azimuth and elevation planes is introduced for the coordinate system of an onboard radar. Algorithms for calculating target angles in the azimuthal and elevation planes are presented. It is shown that the algorithm for calculating the target angle in the elevation plane has a different form depending on the sign of the target elevation angle. In addition, the type of the mentioned algorithm depends on whether the target is approaching or moving away from the onboard radar. The resulting algorithms for calculating the target angle use information about the coordinates of the target speed in the coordinate system of the onboard radar. Since the coordinates of the velocity vector in the onboard radar cannot be measured, they are estimated from two contacts with the target during the review period. Modeling of the developed algorithms has been carried out.
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