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Transmission data reduction by coding data acquired at satellites flying in close formation

机译:通过编码近距离飞行的卫星获取的数据来减少传输数据

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摘要

The Synthetic Aperture Radar obtains the information of moving target on the earth surface using MTI (Moving Target Indication) technique, which is a differentiation of the earth surface image data acquired successively, either at two antennas mounted on one satellite, or at two satellites flying in close formation. In the latter case, the differentiation operation is normally applied in the ground station, and each satellite needs to transmit the acquired voluminous data to the ground station independently, consuming broad downlink bandwidths. The earth surface image data acquired at the two satellites have a strong correlation since the static background image data other than the moving targets are essentially the same except for the noise factors. We focus on this fact and claim that the transmission data should be reduced by taking off the redundancy of the two data and sending the differential parts only. In this paper, we first explain the coding theory discussion related to this redundancy suppression. We discuss source, channel and network coding, and also the Slepian-Wolf theorem for two correlated sources. Then, we propose a coding and compressing scheme for a simplified model. Next, we generalize it to apply to a more realistic model and present a procedure of the proposed scheme.
机译:合成孔径雷达使用MTI(移动目标指示)技术获取地球表面上的移动目标的信息,该技术是通过在一颗卫星上安装的两个天线或在飞行中的两个卫星上连续获取的地球图像数据的一种区分形成紧密联系在后一种情况下,差分操作通常应用于地面站,并且每个卫星都需要独立地将获取的大量数据发送到地面站,从而消耗较大的下行链路带宽。在两个卫星处采集的地表图像数据具有很强的相关性,因为除运动因子外,静态背景图像数据除运动目标外基本相同。我们关注这一事实,并主张应通过取消两个数据的冗余并仅发送差分部分来减少传输数据。在本文中,我们首先解释与这种冗余抑制有关的编码理论讨论。我们讨论源,信道和网络编码,以及两个相关源的Slepian-Wolf定理。然后,我们提出了一种简化模型的编码和压缩方案。接下来,我们将其推广到更现实的模型,并提出所提出方案的程序。

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