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Time-Domain and Monostatic-like Frequency-Domain Methods for Bistatic SAR Simulation

机译:用于双晶SAR仿真的时域和单静态频域方法

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摘要

In recent years, an increasing interest has been devoted to bistatic SAR configurations, which can be effectively used to improve system performance and/or to increase the amount of physical information retrievable from the observed scene. Within this context, the availability of simulation tools is of paramount importance, for both mission planning and processing algorithm verification and testing. In this paper, a time domain simulator useful to obtain the point-spread function and the raw signal for the generic bistatic SAR configuration is presented. Moreover, we focus on the case of two bistatic configurations, which are of considerable interest in actual SAR applications, i.e., the translational invariant SAR and the one-stationary SAR acquisition geometries, for which we obtain meaningful expressions of the Transfer Functions. In particular, these expressions are formally equal to those obtained for the monostatic SAR configuration, so that the already available monostatic simulator can be easily adapted to these bistatic cases. The point-target raw signals obtained using the (exact) time domain simulator and the (approximated) frequency domain one are compared, with special attention to acquisition geometries that may be of practical interest in Formation-Flying SAR applications. Results show that the phase difference between raw signals simulated with the two approaches is, in all cases, smaller (and often much smaller) than about 10 degrees, except that at the very edge of the raw signals, where however, it does not exceed about 50 degrees.
机译:近年来,越来越多的利益已经致力于双晶的SAR配置,可以有效地用于改善系统性能和/或增加从观察到的场景检索的物理信息量。在此上下文中,对于任务规划和处理算法验证和测试,仿真工具的可用性至关重要。在本文中,提出了一种用于获得Point-Spread函数的时域模拟器和用于通用BISTOG SAR配置的原始信号。此外,我们专注于两种双面配置的情况,这对实际SAR应用具有相当大的兴趣,即,翻译不变SAR和单静态SAR采集几何形状,我们获得了传递函数的有意义的表达式。特别地,这些表达式正式等于用于单体SAR配置的那些,使得已经可用的单体模拟器可以容易地适应这些双体壳体。使用(精确的)时域模拟器和(近似)频域1获得的点目标原始信号,特别注意用于在飞行SAR应用中可能具有实际兴趣的采集几何形状。结果表明,在所有情况下,用两种方法模拟的原始信号之间的相位差小于约10度,除了在原始信号的边缘之外,其中,它不超过大约50度。

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