Deep adaptive temporal network (DAT-Net): an effective deep learning model for parameter estimation of radar multipath interference signals

被引:0
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作者
Kang Yan
Weidong Jin
Yingkun Huang
Pucha Song
Zhenhua Li
机构
[1] Southwest Jiaotong University,School of Electrical Engineering
[2] National Supercomputing Center in Shenzhen,School of Electronic Information and Electrical Engineering
[3] Chengdu University,Department of Electronic Engineering, College of Electronic & Information Engineering
[4] Guangdong Ocean University,undefined
关键词
Deep adaptive temporal network; Parameter estimation in radar systems; Multipath interference; Time series segmentation; Exponential scaling-based importance evaluation;
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摘要
Accurate parameter estimation in radar systems is critically hindered by multipath interference, a challenge that is amplified in complex and dynamic environments. Traditional methods for parameter estimation, which concentrate on single parameters and rely on statistical assumptions, often struggle in such scenarios. To address this, the deep adaptive temporal network (DAT-Net), an innovative deep learning model designed to handle the inherent complexities and non-stationarity of time series data, is proposed. In more detail, DAT-Net integrates both the pruned exact linear time method for effective time series segmentation and the exponential scaling-based importance evaluation algorithm for dynamic learning of importance weights. These methods enable the model to adapt to shifts in data distribution and provide a robust solution for parameter estimation. In addition, DAT-Net demonstrates the capability to comprehend inherent nonlinearities in radar multipath interference signals, thereby facilitating the modeling of intricate patterns within the data. Extensive validation experiments conducted across parameter estimation tasks and demonstrates the robust applicability and efficiency of the proposed DAT-Net model. The architecture yield root mean squared error scores as low as 0.0051 for single-parameter estimation and 0.0152 for multiple-parameter estimation.
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