利用RMS时频结构对发射极定位系统进行数据压缩

M. Fowler
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引用次数: 5

摘要

定位射频发射机的一种有效方法是测量在地理位置分开的地点接收到的信号对之间的到达时间差(TDOA)和到达频率差(FDOA),但这需要通过数据链路发送其中一个信号的样本。通常可用的数据链路速率不足以及时完成传输,除非采用某种形式的有损数据压缩。在数据压缩中,一种常见的方法是追求速率失真标准,其中失真是由于压缩引起的均方误差(MSE)。本文表明,这种仅mse的方法不适用于TDOA/FDOA估计,并定义了一种更合适的非mse失真度量。这一措施是基于这样一个事实,即除了与信噪比的反向依赖之外,TDOA精度还与信号的RMS(或Gabor)带宽成反比,FDOA精度还与信号的RMS(或Gabor)持续时间成反比。本文讨论了如何利用小波变换来实现这一度量。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Exploiting RMS time-frequency structure for data compression in emitter location systems
An effective way to locate RF transmitters is to measure the time-difference-of-arrival (TDOA) and the frequency-difference-of-arrival (FDOA) between pairs of signals received at geographically separated sites, but this requires that samples of one of the signals be sent over a data link. Often the available data link rate is insufficient to accomplish the transfer in a timely manner unless some form of lossy data compression is employed. A common approach in data compression is to pursue a rate-distortion criterion, where distortion is the mean-square error (MSE) due to compression. This paper shows that this MSE-only approach is inappropriate for TDOA/FDOA estimation and defines a more appropriate, non-MSE distortion measure. This measure is based on the fact that in addition to the inverse dependence on SNR, 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. The paper discusses how the wavelet transform can be used to exploit this measure.
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