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Time-Reversal Detection of Multidimensional Signals in Underwater Acoustics

机译:水下声学中多维信号的时间反转检测

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Time-reversal processing (TRP) has been intensively studied for underwater object detection, however, most of the current research focuses on demonstration of the concept and development of the methods. This paper concerns the application of TRP to improving detection performance of multidimensional signals from the statistical signal processing perspective. Two commonly used time-reversal (TR) methods, the iterative time-reversal (ITR) and the decomposition of the time-reversal operator (DORT), are considered, and the detection probability given the false-alarm probability is used as the performance measure. The optimal detectors in the Neyman–Pearson sense are first derived given that the signal transfer function is known; then the corresponding generalized likelihood ratio tests (GLRTs) are developed when the transfer function is unknown. Analyses and example simulations demonstrate the following: 1) due to choosing the right wavefront at the transmitter to compensate for distortions introduced by propagation through medium, TR detectors provide performance improvements over the conventional plane wave beam-steering approach, whether the signal transfer function is known or not; 2) while they perform equally well with a known transfer function, with an unknown transfer function, the DORT detector can be superior to the ITR detector; 3) by trying to match the waveguide transfer function at both the transmitter and the receiver, performance of the TR detectors degrades more compared to the conventional approach when the transfer function is unknown.
机译:时间反向处理(TRP)已被广泛研究用于水下物体检测,但是,当前的大多数研究都集中在方法概念的演示和方法的开发上。从统计信号处理的角度出发,本文涉及TRP在改善多维信号检测性能方面的应用。考虑了两种常用的时间反转(TR)方法:迭代时间反转(ITR)和时间反转算子的分解(DORT),并且将给出错误警报概率的检测概率用作性能。测量。在已知信号传递函数的前提下,首先推导Neyman–Pearson感的最佳检测器。然后在传递函数未知时开发相应的广义似然比检验(GLRT)。分析和示例仿真表明:1)由于在发射机处选择了正确的波前,以补偿由介质传播所引起的失真,因此,TR检波器在信号传递函数是否为知道与否2)尽管在已知传递函数和未知传递函数的情况下,它们的性能均相当好,但DORT检测器可以优于ITR检测器; 3)通过尝试在发射器和接收器处匹配波导传递函数,与传统方法相比,当传递函数未知时,TR检测器的性能会进一步下降。

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