为了解决正交频分复用(Orthogonal frequency division multiplexing,OFDM)信号雷达波形设计的问题,推导了OFDM雷达信号的单周期模糊函数,给出了单周期模糊函数与调制码字序列的关系。讨论了多周期模糊函数,分析了其旁瓣特性,提出一种抑...为了解决正交频分复用(Orthogonal frequency division multiplexing,OFDM)信号雷达波形设计的问题,推导了OFDM雷达信号的单周期模糊函数,给出了单周期模糊函数与调制码字序列的关系。讨论了多周期模糊函数,分析了其旁瓣特性,提出一种抑制OFDM信号雷达多普勒旁瓣的相参脉冲串处理方法。以Barker码作为调制码字序列,给出了仿真结果。与传统方法相比,该文的方法不需要对已调制信号进行计算,而直接由调制码字序列得到OFDM雷达信号的周期模糊特性。展开更多
Due to the disturbances arising from the coherence of reflected waves and from echo noise,problems such as limitations,instability and poor accuracy exist with the current quantitative analysis methods.According to th...Due to the disturbances arising from the coherence of reflected waves and from echo noise,problems such as limitations,instability and poor accuracy exist with the current quantitative analysis methods.According to the intrinsic features of GPR signals and wavelet time–frequency analysis,an optimal wavelet basis named GPR3.3 wavelet is constructed via an improved biorthogonal wavelet construction method to quantitatively analyse the GPR signal.A new quantitative analysis method based on the biorthogonal wavelet(the QAGBW method)is proposed and applied in the analysis of analogue and measured signals.The results show that compared with the Bayesian frequency-domain blind deconvolution and with existing wavelet bases,the QAGBW method based on optimal wavelet can limit the disturbance from factors such as the coherence of reflected waves and echo noise,improve the quantitative analytical precision of the GPR signal,and match the minimum thickness for quantitative analysis with the vertical resolution of GPR detection.展开更多
文摘为了解决正交频分复用(Orthogonal frequency division multiplexing,OFDM)信号雷达波形设计的问题,推导了OFDM雷达信号的单周期模糊函数,给出了单周期模糊函数与调制码字序列的关系。讨论了多周期模糊函数,分析了其旁瓣特性,提出一种抑制OFDM信号雷达多普勒旁瓣的相参脉冲串处理方法。以Barker码作为调制码字序列,给出了仿真结果。与传统方法相比,该文的方法不需要对已调制信号进行计算,而直接由调制码字序列得到OFDM雷达信号的周期模糊特性。
基金Projects(51678071,51278071)supported by the National Natural Science Foundation of ChinaProjects(14KC06,CX2015BS02)supported by Changsha University of Science&Technology,China
文摘Due to the disturbances arising from the coherence of reflected waves and from echo noise,problems such as limitations,instability and poor accuracy exist with the current quantitative analysis methods.According to the intrinsic features of GPR signals and wavelet time–frequency analysis,an optimal wavelet basis named GPR3.3 wavelet is constructed via an improved biorthogonal wavelet construction method to quantitatively analyse the GPR signal.A new quantitative analysis method based on the biorthogonal wavelet(the QAGBW method)is proposed and applied in the analysis of analogue and measured signals.The results show that compared with the Bayesian frequency-domain blind deconvolution and with existing wavelet bases,the QAGBW method based on optimal wavelet can limit the disturbance from factors such as the coherence of reflected waves and echo noise,improve the quantitative analytical precision of the GPR signal,and match the minimum thickness for quantitative analysis with the vertical resolution of GPR detection.
