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首页> 外文期刊>IEEE Transactions on Signal Processing >Rapid estimation of the range-Doppler scattering function
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Rapid estimation of the range-Doppler scattering function

机译:快速估计距离多普勒散射函数

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Under wide sense stationary uncorrelated scattering (WSSUS) conditions, the signal spreading due to a random channel may be described by the scattering function (SF). In an active acoustic system, the received signal is modeled as the superposition of delayed and Doppler spread replicas of the transmitted waveform. The SF completely describes the second-order statistics of a WSSUS channel and can be considered a density function that characterizes the average spread in delay and Doppler experienced by an input signal as it passes through the channel. The SF and its measurement will be reviewed. An estimator is proposed based on a two-dimensional (2-D) autoregressive (AR) model for the scattering function. In order to implement this estimator, we derive the conditional minimum variance unbiased estimator of the time-varying frequency response of a linear channel. Unlike conventional Fourier methods, the AR approach does not suffer from the usual convolutional smoothing due to the signal ambiguity function. Simulation results are given.
机译:在广义静止不相关散射(WSSUS)条件下,由于随机信道而引起的信号扩展可以用散射函数(SF)来描述。在有源声学系统中,将接收信号建模为传输波形的延迟和多普勒扩展副本的叠加。 SF完全描述了WSSUS通道的二阶统计量,并且可以看作是密度函数,它表征输入信号通过通道时所经历的平均延迟扩展和多普勒。 SF及其度量将被审查。提出了一种基于二维(2-D)自回归(AR)模型的散射函数估计器。为了实现此估计器,我们推导了线性信道随时间变化的频率响应的条件最小方差无偏估计器。与传统的傅立叶方法不同,由于信号模糊函数,AR方法不会遭受通常的卷积平滑处理。给出了仿真结果。

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