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Non-MSE Wavelet-Based Data Compression for Emitter Location

机译:基于非MSE小波的数据压缩

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摘要

The location of an emitter is estimated by intercepting its signal and sharing the data among several platforms to measure the time-difference-of-arrival (TDOA) and the frequency-difference-of-arrival (FDOA). Doing this in a timely fashion requires effective data compression. A common compression approach is to use a rate-distortion criterion where distortion is taken to be the mean-square error (MSE) between the original and compressed versions of the signal. However, in this paper we show that this MSE-only approach is inappropriate for TDOA/FDOA estimation and then define a more appropriate, non-MSE distortion measure. This measure is based on the fact that in addition to the dependence on MSE, the TDOA accuracy also depends inversely on the signal's RMS (or Gabor) bandwidth and the FDOA accuracy also depends inversely on the signal's RMS (or Gabor) duration. We discuss how the wavelet transform is a natural choice to exploit this non-MSE criterion. These ideas are shown to be natural generalizations of our previously presented results showing how to determine the correct balance between quantization and decimation. We develop a MSE-based wavelet method and then incorporate the non-MSE error criterion. Simulations show the wavelet method provides significant compression ratios with negligible accuracy reduction. We also make comparisons to methods that don't exploit time-frequency structure and see that the wavelet methods far out-perform them.
机译:通过拦截发射器的信号并在几个平台之间共享数据来估计发射器的位置,以测量到达时间差(TDOA)和到达频率差(FDOA)。及时执行此操作需要有效的数据压缩。常见的压缩方法是使用速率失真准则,其中将失真视为信号原始版本和压缩版本之间的均方误差(MSE)。但是,在本文中,我们证明了这种仅MSE的方法不适用于TDOA / FDOA估计,然后定义了一种更合适的非MSE失真度量。此度量基于以下事实:除了对MSE的依赖性外,TDOA精度还反过来取决于信号的RMS(或Gabor)带宽,而FDOA精度也反过来取决于信号的RMS(或Gabor)持续时间。我们讨论了小波变换是如何利用这种非MSE标准的自然选择。这些想法被证明是我们先前介绍的结果的自然概括,表明了如何确定量化和抽取之间的正确平衡。我们开发了一种基于MSE的小波方法,然后合并了非MSE误差准则。仿真表明,小波方法可提供显着的压缩比,而精度降低可忽略不计。我们还对未采用时频结构的方法进行了比较,发现小波方法的性能远远优于它们。

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