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CN113325375B - An Adaptive Cancellation Method Based on Deep Neural Network - Google Patents

An Adaptive Cancellation Method Based on Deep Neural Network Download PDF

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CN113325375B
CN113325375B CN202110569844.8A CN202110569844A CN113325375B CN 113325375 B CN113325375 B CN 113325375B CN 202110569844 A CN202110569844 A CN 202110569844A CN 113325375 B CN113325375 B CN 113325375B
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蒋伊琳
李小钰
王林森
陈涛
郭立民
赵忠凯
刘鲁涛
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    • G01MEASURING; TESTING
    • G01SRADIO DIRECTION-FINDING; RADIO NAVIGATION; DETERMINING DISTANCE OR VELOCITY BY USE OF RADIO WAVES; LOCATING OR PRESENCE-DETECTING BY USE OF THE REFLECTION OR RERADIATION OF RADIO WAVES; ANALOGOUS ARRANGEMENTS USING OTHER WAVES
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Abstract

本发明提供一种基于深度神经网络的自适应对消方法,1)定义接收天线接收的信号模型,包括发射信号功率Pf,功率放大器非线性失真函数G[·]以及载波中心频率fc;2)定义非线性功率放大器的模型;3)将目标信号进行非线性建模,使用大量数据对DNN网络进行训练;4)把原参考信号通过训练好的网络后生成的信号作为新参考信号输入自适应滤波器;5)对比自适应滤波器对消前后的信号。本发明利用大量训练先验信息模拟雷达干扰机功率放大器的非线性特性,解决干扰问题,这种方法直接估计信号的幅度,用大量的数据来减少算法步骤。

Figure 202110569844

The present invention provides an adaptive cancellation method based on a deep neural network, 1) defining a signal model received by a receiving antenna, including transmitting signal power P f , power amplifier nonlinear distortion function G[ ] and carrier center frequency f c ; 2) Define the model of the nonlinear power amplifier; 3) Perform nonlinear modeling on the target signal, and use a large amount of data to train the DNN network; 4) Input the signal generated by the original reference signal through the trained network as a new reference signal Adaptive filter; 5) Comparing the signals before and after the adaptive filter cancels. The invention uses a large amount of training prior information to simulate the non-linear characteristics of the power amplifier of the radar jammer to solve the interference problem. This method directly estimates the amplitude of the signal and uses a large amount of data to reduce the algorithm steps.

Figure 202110569844

Description

一种基于深度神经网络的自适应对消方法An Adaptive Cancellation Method Based on Deep Neural Network

技术领域technical field

本发明属于雷达干扰机的自干扰对消领域,具体是一种基于深度神经网络的自适应对消的方法。The invention belongs to the field of self-interference cancellation of radar jammers, in particular to an adaptive cancellation method based on a deep neural network.

背景技术Background technique

雷达干扰机中的自耦合干扰的消除一直都是关键技术和热点话题,近些年来自适应算法被广泛运用到自耦合干扰的消除。随着电磁环境的日益复杂化,自干扰信号也日益难以估计,传统的算法很难适应雷达干扰机功率放大器产生的非线性信号,有效的消除自干扰信号。The elimination of self-coupling interference in radar jammers has always been a key technology and hot topic. In recent years, adaptive algorithms have been widely used to eliminate self-coupling interference. With the increasing complexity of the electromagnetic environment, self-interference signals are also increasingly difficult to estimate. It is difficult for traditional algorithms to adapt to the nonlinear signals generated by the power amplifier of radar jammers and effectively eliminate self-interference signals.

随着人们对自适应算法研究的不断深入,自适应算法在雷达干扰机中的应用也越来越成熟。目前应用于消除自干扰信号的主要是一些自适应滤波算法,如归一化最小均方误差算法(Normalized Least Mean Square Error,简称NLMS)。D.Lee and B.Min("Results and trade-off of self-interference cancellation in a full-duplexradio front-end,"2015 International Workshop on Antenna Technology(iWAT),Seoul,pp.249-251,2015.)证明了随着自适应滤波器权值的自适应变化,误差信号会越来越接近目标值。该方法只针对室内的电磁环境射频对消有较好的实验结果,并没有考虑自干扰信号的非线性。L.Sun,Y.Li,Y.Zhao,L.Huang and Z.Gao("Optimized adaptivealgorithm of digital self-interference cancellation based on improvedvariable step,"2015 IEEE 9th International Conference on Anti-counterfeiting,Security,and Identification(ASID),Xiamen,pp.176-179,2015.)提出了一种基于改进变步长的自适应数字自干扰对消优化算法,利用迭代阈值,在阶跃因子和误差信号之间建立了一种新的非线性关系,克服了误差信号趋近于零时变化缓慢的问题,加快了收敛速度。该方法并没有提到雷达干扰机非线性自干扰信号的对消。Dani Korpi,Lauri Anttila,andMikko Valkama("Nonlinear self-interference cancellation in MIMO full-duplextransceivers under crosstalk."Eurasip Journal on Wireless Communications&Networking 2017.1(2017).)提出了一种用于带内多输入多输出(MIMO)全双工无线电的新型数字自干扰对消器。其详细介绍了全双工的各种模型,包括对自干扰信号的非线性成分的分析,但是并未提出如何消除非线性自干扰信号。综上所述,上面的对消方法都是针对于电磁环境比较简单,生成的自干扰信号为线性时有较好的对消效果,而当由于雷达干扰机功率放大器而产生的非线性自干扰信号时,使用这些方法来实现对消结果不容易取得较好的对消结果。With the continuous deepening of people's research on adaptive algorithms, the application of adaptive algorithms in radar jammers is becoming more and more mature. At present, some adaptive filtering algorithms are mainly applied to eliminate self-interference signals, such as the normalized least mean square error algorithm (Normalized Least Mean Square Error, NLMS for short). D.Lee and B.Min("Results and trade-off of self-interference cancellation in a full-duplexradio front-end,"2015 International Workshop on Antenna Technology(iWAT),Seoul,pp.249-251,2015.) It is proved that with the adaptive change of the weight of the adaptive filter, the error signal will be closer to the target value. This method only has good experimental results for radio frequency cancellation in indoor electromagnetic environments, and does not consider the nonlinearity of self-interference signals. L.Sun, Y.Li, Y.Zhao, L.Huang and Z.Gao("Optimized adaptive algorithm of digital self-interference cancellation based on improved variable step," 2015 IEEE 9th International Conference on Anti-counterfeiting, Security, and Identification( ASID), Xiamen, pp.176-179, 2015.) proposed an adaptive digital self-interference cancellation optimization algorithm based on improved variable step size, using the iterative threshold to establish a relationship between the step factor and the error signal A new nonlinear relationship overcomes the problem that the error signal changes slowly when the error signal approaches zero, and accelerates the convergence speed. This method does not mention the cancellation of the nonlinear self-jamming signal of the radar jammer. Dani Korpi, Lauri Anttila, and Mikko Valkama ("Nonlinear self-interference cancellation in MIMO full-duplex transceivers under crosstalk." Eurasip Journal on Wireless Communications & Networking 2017.1 (2017).) proposed a method for in-band multiple-input multiple-output (MIMO) A new digital self-interference canceller for full-duplex radios. It introduces various full-duplex models in detail, including the analysis of nonlinear components of self-interference signals, but does not propose how to eliminate nonlinear self-interference signals. To sum up, the above cancellation methods are aimed at the relatively simple electromagnetic environment, and the generated self-interference signal has a better cancellation effect when it is linear, and when the nonlinear self-interference generated by the power amplifier of the radar jammer When using these methods to achieve cancellation results, it is not easy to obtain good cancellation results.

由于神经网络可以很好地解决非线性问题,而且最近的有学者研究表明,神经网络可以用于全双工通信中的信道建模,从而使重构的信道信号更加准确。这种方法基于自适应滤波,通过DNN(Deep Neural Network)估计滤波器的权重,而自适应滤波器本身的非线性性能不是特别好,因此引入DNN来优化自适应滤波器的性能。Since the neural network can solve nonlinear problems very well, and recent studies by some scholars have shown that the neural network can be used for channel modeling in full-duplex communication, so that the reconstructed channel signal is more accurate. This method is based on adaptive filtering, and the weight of the filter is estimated by DNN (Deep Neural Network), but the nonlinear performance of the adaptive filter itself is not particularly good, so DNN is introduced to optimize the performance of the adaptive filter.

发明内容Contents of the invention

本发明提出了一种基于深度神经网络的自适应对消的方法,用于解决传统的自适应对消算法在处理由于非线性功放形成的自干扰信号时对消效果差的问题。本发明利用大量训练先验信息模拟雷达干扰机功率放大器的非线性特性,解决干扰问题,这种方法直接估计信号的幅度,用大量的数据来减少算法步骤。The invention proposes an adaptive cancellation method based on a deep neural network, which is used to solve the problem that the traditional adaptive cancellation algorithm has poor cancellation effect when dealing with self-interference signals formed by nonlinear power amplifiers. The invention uses a large amount of training prior information to simulate the nonlinear characteristics of the power amplifier of the radar jammer to solve the interference problem. This method directly estimates the amplitude of the signal and uses a large amount of data to reduce the algorithm steps.

本发明的目的是这样实现的:The purpose of the present invention is achieved like this:

一种基于深度神经网络的自适应对消方法,包括如下步骤:A kind of self-adaptive cancellation method based on deep neural network, comprises the steps:

步骤1:定义接收天线接收的信号模型,包括发射信号功率Pf,功率放大器非线性失真函数G[·]以及载波中心频率fcStep 1: Define the signal model received by the receiving antenna, including the transmitted signal power P f , the nonlinear distortion function G[ ] of the power amplifier and the carrier center frequency f c ;

接收天线的接收到的信号包括目标信号、噪声信号以及自干扰信号;在正常情况中,噪声信号通常为零均值的高斯白噪声,用n(t)表示,其功率为Pn(ω),即The signal received by the receiving antenna includes target signal, noise signal and self-interference signal; under normal circumstances, the noise signal is usually zero-mean Gaussian white noise, represented by n(t), and its power is P n (ω), which is

Figure BDA0003082244790000021
Figure BDA0003082244790000021

定义接收天线接收的预期的目标信号r(t)为:Define the expected target signal r(t) received by the receiving antenna as:

Figure BDA0003082244790000022
Figure BDA0003082244790000022

其中,Pf是雷达发射信号的功率,G[·]表示功率放大器的非线性失真函数,df(t)表示调制基带波形,fc表示载波的中心频率;Among them, P f is the power of the radar transmitted signal, G[ ] represents the nonlinear distortion function of the power amplifier, d f (t) represents the modulated baseband waveform, and f c represents the center frequency of the carrier;

雷达干扰机中自干扰信号是发射信号的延迟,因此自干扰信号x(t)可设为下式:The self-interference signal in the radar jammer is the delay of the transmitted signal, so the self-interference signal x(t) can be set as the following formula:

x(t)=r(t-τ1)+r(t-τ2)+······+r(t-τn) (3)x(t)=r(t-τ 1 )+r(t-τ 2 )+·····+r(t-τ n ) (3)

其中,τ1、τ2与τn是模拟实际情况下的干扰延迟;Among them, τ 1 , τ 2 and τ n are the interference delays in simulated actual situations;

目标信号经过基带调制后,dn(t)由x(t)获得,xPA(t)由功率放大获得;最后由发射天线发出,发射信号将不可避免输入由接收天线形成自干扰信号SI(t):After the target signal is modulated by the baseband, d n (t) is obtained by x(t), and x PA (t) is obtained by power amplification; finally, it is sent by the transmitting antenna, and the transmitting signal will inevitably be input by the receiving antenna to form a self-interference signal SI( t):

Figure BDA0003082244790000023
Figure BDA0003082244790000023

Pn干扰机发射信号的功率,fc代表载波的中心频率,φ代表载波的初始相位,k代表已知系数;P n The power of the signal transmitted by the jammer, f c represents the center frequency of the carrier, φ represents the initial phase of the carrier, and k represents the known coefficient;

因此,接收天线实际接收的信号y(t)模型为:Therefore, the signal y(t) model actually received by the receiving antenna is:

y(t)=r(t)+SI(t)+n(t) (5)y(t)=r(t)+SI(t)+n(t) (5)

步骤2:定义非线性功率放大器的模型;Step 2: Define the model of the nonlinear power amplifier;

造成功率放大器非线性失真的原因主要是AM/AM失真,AM/AM失真是指输入信号的幅度变化引起输出信号的幅度的失真;采用的功率放大器为行波管放大器,其非线性失真可以用萨利赫模型来描述,萨利赫模型的AM/AM与AM/PM的特征函数为:The main cause of the nonlinear distortion of the power amplifier is AM/AM distortion. AM/AM distortion refers to the distortion of the amplitude of the output signal caused by the amplitude change of the input signal; the power amplifier used is a traveling wave tube amplifier, and its nonlinear distortion can be used Described by the Saleh model, the characteristic functions of AM/AM and AM/PM of the Saleh model are:

Figure BDA0003082244790000031
Figure BDA0003082244790000031

Figure BDA0003082244790000032
Figure BDA0003082244790000032

其中,r是输入信号的幅度;αa、βa、αφ和βφ是模型参数;通过调整四个参数得到合适的固定模型;萨利赫模型的非线性特征包括信号通过萨利赫模型后的幅度和相位变化;Among them, r is the magnitude of the input signal; α a , β a , α φ and β φ are the model parameters; a suitable fixed model is obtained by adjusting the four parameters; the nonlinear characteristics of the Saleh model include the signal passing through the Saleh model The subsequent amplitude and phase changes;

对公式(6)求导数,得到当输入信号达到放大器模型的输入饱和幅度时,输入信号幅度为:Taking the derivative of formula (6), it is obtained that when the input signal reaches the input saturation amplitude of the amplifier model, the input signal amplitude is:

Figure BDA0003082244790000033
Figure BDA0003082244790000033

该模型获得最大输出信号幅度:The model obtains the maximum output signal amplitude:

f(A)max=αaAsat/2 (9)f(A) max = α a A sat /2 (9)

功率放大器的最大输出值决定了线性化可以校正的最大值;如果功率放大器的输入幅度值对应的线性输出值大于功率放大器的最大输出幅度值,则非线性失真无法补偿;The maximum output value of the power amplifier determines the maximum value that can be corrected by linearization; if the linear output value corresponding to the input amplitude value of the power amplifier is greater than the maximum output amplitude value of the power amplifier, the nonlinear distortion cannot be compensated;

步骤3:将目标信号进行非线性建模,使用大量数据对DNN网络进行训练;Step 3: Perform nonlinear modeling of the target signal, and use a large amount of data to train the DNN network;

3a)训练数据分别以两种信号的形式:线性调频(LFM)信号和BPSK信号作为目标信号;对于这两个信号,分别制作了两个数据集,每个数据集包含10000个样本;每个LFM样本是脉冲宽度为3μs的脉冲信号,每个BPSK样本包含13个码元,每个码元在采样频率下的采样点数为70个点;对于LFM信号,定义LFM信号采样频率fs=300MHz,载波频率为100MHz,带宽为20MHz,信号的幅度为20;定义BPSK信号的采样频率为fs=300MHz,幅度为20,载波频率为50MHz;3a) The training data are in the form of two kinds of signals: Linear Frequency Modulation (LFM) signal and BPSK signal as the target signal; for these two signals, two data sets are made respectively, each data set contains 10000 samples; each The LFM sample is a pulse signal with a pulse width of 3 μs, each BPSK sample contains 13 symbols, and the sampling points of each symbol at the sampling frequency are 70 points; for the LFM signal, define the LFM signal sampling frequency f s =300MHz , the carrier frequency is 100MHz, the bandwidth is 20MHz, and the amplitude of the signal is 20; the sampling frequency of the definition BPSK signal is f s =300MHz, the amplitude is 20, and the carrier frequency is 50MHz;

3b)3a中产生的目标信号是通过步骤2中的萨利赫模型得到训练样本的标签(模型的饱和输出幅度为80);其中,萨利赫模型的参数设置如下αa=2,αφ=π/3,βa=1.5625e-5,βφ=1;生成的目标信号作为DNN网络的训练信号,通过萨利赫模型的信号作为训练数据的标签;经过非线性放大后,数据在时域和频域都发生了明显的变化;3b) The target signal generated in 3a is the label of the training sample obtained through the Saleh model in step 2 (the saturation output amplitude of the model is 80); wherein, the parameters of the Saleh model are set as follows α a =2, α φ = π/3, β a = 1.5625e -5 , β φ = 1; the generated target signal is used as the training signal of the DNN network, and the signal passed through the Saleh model is used as the label of the training data; after nonlinear amplification, the data in Significant changes have taken place in both the time and frequency domains;

3c)DNN网络的输入层为x(t),隐藏层的节点数分别放大和减少,输出层的最终节点数与输入层相同,得到非线性放大后的输出信号xAP(t);在实验中,隐藏层使用Relu(rectified linear units)激活函数,深度神经网络的隐藏层数分别是Num,1024,2048,…,1024,Num;其中Num是每个样本的点数,具体层数可以调整;神经网络中的损失二次成本函数为:3c) The input layer of the DNN network is x(t), the number of nodes in the hidden layer is enlarged and reduced respectively, the final number of nodes in the output layer is the same as the input layer, and the output signal x AP (t) after nonlinear amplification is obtained; in the experiment Among them, the hidden layer uses the Relu (rectified linear units) activation function, and the hidden layers of the deep neural network are Num, 1024, 2048, ..., 1024, Num; where Num is the number of points for each sample, and the specific number of layers can be adjusted; The loss quadratic cost function in a neural network is:

Loss=mean(square(x-xAP)) (10)Loss=mean(square(xx AP )) (10)

DNN网络每个节点的输出是应用其输入的非线性激活函数;神经网络中层与层之间的权重通过大量的学习来优化,并且学习包含已知输入的训练样本的预期输出;The output of each node of the DNN network is a nonlinear activation function applied to its input; the weights between layers in the neural network are optimized through a large amount of learning, and the expected output of training samples containing known inputs is learned;

步骤4:把原参考信号通过训练好的网络后生成的信号作为新参考信号输入自适应滤波器;Step 4: Input the signal generated by the original reference signal through the trained network as a new reference signal into the adaptive filter;

接收机接收信号包括目标信号、噪声信号以及自干扰信号,这些信号的总和即为我们对消前的信号,公式(5)中自干扰信号SI(t)是要消除的目标;The signal received by the receiver includes target signal, noise signal and self-interference signal. The sum of these signals is the signal before we cancel. The self-interference signal SI(t) in formula (5) is the target to be eliminated;

4a)以LFM信号为例,接收的信号经过去噪采样后信号变为y(n),y(n)为输入自适应滤波器的对消信号,持续时间为3μs,4a) Taking the LFM signal as an example, the received signal becomes y(n) after denoising and sampling, and y(n) is the cancellation signal input to the adaptive filter, and the duration is 3 μs.

4b)把第一步中的y(n)信号延迟0.5μs后用步骤2中的萨利赫模型进行非线性处理来模拟功率放大器的非线性特性,将处理后的作为自干扰信号SI(n),将SI(n)与y(n)以及高斯白噪声相加作为目标对消信号;4b) Delay the y(n) signal in the first step by 0.5 μs, and then use the Saleh model in step 2 to perform nonlinear processing to simulate the nonlinear characteristics of the power amplifier, and use the processed self-interference signal SI(n ), adding SI(n) to y(n) and Gaussian white noise as the target cancellation signal;

4c)将第二步延迟0.5μs后的y(n)信号输入DNN神经网络作为训练的样本,将经过萨利赫模型非线性处理后的信号作为标签,经过深度神经网络估算出来的信号xAP(n)作为自适应滤波器的参考信号;4c) Input the y(n) signal delayed by 0.5 μs in the second step into the DNN neural network as a training sample, and use the signal after nonlinear processing of the Saleh model as a label, and the signal x AP estimated by the deep neural network (n) as a reference signal for an adaptive filter;

4d)步骤4b与4c生成的信号输入LMS算法的自适应滤波器,得到自适应滤波器对消后的输出信号x(n),达到LFM信号对消的结果;4d) The signals generated in steps 4b and 4c are input to the adaptive filter of the LMS algorithm, and the output signal x(n) after the adaptive filter cancellation is obtained, and the result of LFM signal cancellation is achieved;

把上述步骤中的LFM信号变为BPSK信号也能达到对消结果。Changing the LFM signal in the above steps into a BPSK signal can also achieve the cancellation result.

与现有技术相比,本发明的有益效果是:Compared with prior art, the beneficial effect of the present invention is:

本发明提出了一种基于深度神经网络的干扰机信号干扰消除方法。在现有干扰消除理论的基础上,考虑了雷达干扰机功率放大器的非线性特性,并将非线性引入干扰信号的建模中。经过实验仿真得到,如果采取的训练数据足够丰富,采样频率不高,就可以消除干扰机中接收到的由功率放大器非线性特性产生的自干扰信号中的非线性成分。The invention proposes a jammer signal interference elimination method based on a deep neural network. On the basis of the existing interference elimination theory, the nonlinear characteristics of the power amplifier of the radar jammer are considered, and the nonlinearity is introduced into the modeling of the interference signal. Through experimental simulation, if the training data is rich enough and the sampling frequency is not high, the nonlinear components in the self-jamming signal received by the jammer generated by the nonlinear characteristics of the power amplifier can be eliminated.

附图说明Description of drawings

图1是是基于DNN的自干扰抵消系统模型。Figure 1 is a DNN-based self-interference cancellation system model.

图2是萨利赫模型的非线性特征。Figure 2 shows the nonlinear characteristics of the Saleh model.

图3是非线性放大前后的LFM信号Figure 3 is the LFM signal before and after nonlinear amplification

图4是非线性放大前后的BPSK信号。Figure 4 is the BPSK signal before and after nonlinear amplification.

图5是DNN网络模型的结构图。Figure 5 is a structural diagram of the DNN network model.

图6是基于DNN方法的LFM信号对消结果。Figure 6 is the result of LFM signal cancellation based on the DNN method.

图7是基于DNN方法的BPSK信号对消结果。Figure 7 is the result of BPSK signal cancellation based on the DNN method.

图8是传统方法的LFM信号对消结果。Fig. 8 is the LFM signal cancellation result of the traditional method.

具体实施方式detailed description

下面结合附图与具体实施方式对本发明作进一步详细描述。The present invention will be further described in detail below in conjunction with the accompanying drawings and specific embodiments.

本次发明的技术方案是一种基于DNN的自适应对消算法,该发明包括如下步骤:The technical solution of this invention is a DNN-based adaptive cancellation algorithm, which includes the following steps:

1)定义接收天线接收的信号模型,包括发射信号功率Pf,功率放大器非线性失真函数G[·]以及载波中心频率fc1) Define the signal model received by the receiving antenna, including the transmitted signal power P f , the nonlinear distortion function G[·] of the power amplifier and the carrier center frequency f c .

2)定义非线性功率放大器的模型。2) Define the model of the nonlinear power amplifier.

3)将目标信号进行非线性建模,使用大量数据对DNN网络进行训练。3) The target signal is nonlinearly modeled, and a large amount of data is used to train the DNN network.

4)把原参考信号通过训练好的网络后生成的信号作为新参考信号输入自适应滤波器。4) The signal generated after the original reference signal passes through the trained network is input into the adaptive filter as a new reference signal.

5)对比自适应滤波器对消前后的信号。5) Compare the signals before and after the adaptive filter cancellation.

步骤1:定义接收天线接收的信号模型,包括发射信号功率Pf,功率放大器非线性失真函数G[·]以及载波中心频率fcStep 1: Define the signal model received by the receiving antenna, including the transmitted signal power P f , the nonlinear distortion function G[·] of the power amplifier and the carrier center frequency f c .

接收天线的接收到的信号包括目标信号、噪声信号以及自干扰信号。在正常情况中,噪声信号通常为零均值的高斯白噪声,用n(t)表示,其功率为Pn(ω),即The received signal of the receiving antenna includes target signal, noise signal and self-interference signal. In normal situations, the noise signal is usually Gaussian white noise with zero mean value, denoted by n(t), and its power is P n (ω), namely

Figure BDA0003082244790000051
Figure BDA0003082244790000051

定义接收天线接收的预期的目标信号r(t)为:Define the expected target signal r(t) received by the receiving antenna as:

Figure BDA0003082244790000052
Figure BDA0003082244790000052

其中,Pf是雷达发射信号的功率,G[·]表示功率放大器的非线性失真函数,df(t)表示调制基带波形,fc表示载波的中心频率。Among them, P f is the power of the radar transmitted signal, G[·] represents the nonlinear distortion function of the power amplifier, d f (t) represents the modulated baseband waveform, and f c represents the center frequency of the carrier.

雷达干扰机中自干扰信号是发射信号的延迟,因此自干扰信号x(t)可设为下式:The self-interference signal in the radar jammer is the delay of the transmitted signal, so the self-interference signal x(t) can be set as the following formula:

x(t)=r(t-τ1)+r(t-τ2)+······+r(t-τn) (3)x(t)=r(t-τ 1 )+r(t-τ 2 )+·····+r(t-τ n ) (3)

其中,τ1、τ2与τn是模拟实际情况下的干扰延迟。Among them, τ 1 , τ 2 and τ n are interference delays simulated in actual situations.

目标信号经过基带调制后,dn(t)由x(t)获得,xPA(t)由功率放大获得。最后由发射天线发出,发射信号将不可避免输入由接收天线形成自干扰信号SI(t):After the baseband modulation of the target signal, d n (t) is obtained by x(t), and x PA (t) is obtained by power amplification. Finally, it is sent by the transmitting antenna, and the transmitting signal will inevitably be input into the self-interference signal SI(t) formed by the receiving antenna:

Figure BDA0003082244790000061
Figure BDA0003082244790000061

Pn干扰机发射信号的功率,fc代表载波的中心频率,φ代表载波的初始相位,k代表已知系数。P n is the power of the signal transmitted by the jammer, f c represents the center frequency of the carrier, φ represents the initial phase of the carrier, and k represents the known coefficient.

因此,接收天线实际接收的信号y(t)模型为:Therefore, the signal y(t) model actually received by the receiving antenna is:

y(t)=r(t)+SI(t)+n(t) (5)y(t)=r(t)+SI(t)+n(t) (5)

步骤2:定义非线性功率放大器的模型。Step 2: Define the model of the nonlinear power amplifier.

造成功率放大器非线性失真的原因主要是AM/AM失真,AM/AM失真是指输入信号的幅度变化引起输出信号的幅度的失真。本发明采用的功率放大器为行波管放大器,其非线性失真可以用萨利赫模型来描述,萨利赫模型的AM/AM与AM/PM的特征函数为:The cause of the nonlinear distortion of the power amplifier is mainly AM/AM distortion, which refers to the distortion of the amplitude of the output signal caused by the amplitude change of the input signal. The power amplifier that the present invention adopts is a traveling wave tube amplifier, and its nonlinear distortion can be described by Saleh model, and the characteristic function of AM/AM and AM/PM of Saleh model is:

Figure BDA0003082244790000062
Figure BDA0003082244790000062

Figure BDA0003082244790000063
Figure BDA0003082244790000063

其中,r是输入信号的幅度。αa、βa、αφ和βφ是模型参数。通过调整四个参数可以得到合适的固定模型。图2显示了萨利赫模型的非线性特征,它包括信号通过萨利赫模型后的幅度和相位变化。where r is the magnitude of the input signal. α a , β a , α φ and β φ are model parameters. A suitable fixed model can be obtained by adjusting four parameters. Figure 2 shows the nonlinear characteristics of the Saleh model, which includes the amplitude and phase changes of the signal after passing through the Saleh model.

对公式(6)求导数,可以得到当输入信号达到放大器模型的输入饱和幅度时,输入信号幅度为:Taking the derivative of formula (6), it can be obtained that when the input signal reaches the input saturation amplitude of the amplifier model, the input signal amplitude is:

Figure BDA0003082244790000064
Figure BDA0003082244790000064

该模型获得最大输出信号幅度:The model obtains the maximum output signal amplitude:

f(A)max=αaAsat/2 (9)f(A) max = α a A sat /2 (9)

功率放大器的最大输出值决定了线性化可以校正的最大值。如果功率放大器的输入幅度值对应的线性输出值大于功率放大器的最大输出幅度值,则非线性失真无法补偿。The maximum output value of the power amplifier determines the maximum value that the linearization can correct. If the linear output value corresponding to the input amplitude value of the power amplifier is greater than the maximum output amplitude value of the power amplifier, the nonlinear distortion cannot be compensated.

步骤3:将目标信号进行非线性建模,使用大量数据对DNN网络进行训练。Step 3: The target signal is nonlinearly modeled, and a large amount of data is used to train the DNN network.

3a)训练数据分别以两种信号的形式:线性调频(LFM)信号和BPSK信号作为目标信号。对于这两个信号,分别制作了两个数据集,每个数据集包含10000个样本。每个LFM样本是脉冲宽度为3μs的脉冲信号,每个BPSK样本包含13个码元,每个码元在采样频率下的采样点数为70个点。对于LFM信号,定义LFM信号采样频率fs=300MHz,载波频率为100MHz,带宽为20MHz,信号的幅度为20;定义BPSK信号的采样频率为fs=300MHz,幅度为20,载波频率为50MHz。3a) The training data are respectively in the form of two signals: linear frequency modulation (LFM) signal and BPSK signal as the target signal. For these two signals, two datasets were made respectively, each containing 10000 samples. Each LFM sample is a pulse signal with a pulse width of 3 μs, each BPSK sample contains 13 symbols, and the sampling points of each symbol at the sampling frequency are 70 points. For LFM signal, define LFM signal sampling frequency f s =300MHz, carrier frequency 100MHz, bandwidth 20MHz, signal amplitude 20; define BPSK signal sampling frequency f s =300MHz, amplitude 20, carrier frequency 50MHz.

3b)3a中产生的目标信号是通过步骤2中的萨利赫模型得到训练样本的标签(模型的饱和输出幅度为80)。其中,萨利赫模型的参数设置如下αa=2,αφ=π/3,βa=1.5625e-5,βφ=1。生成的目标信号作为DNN网络的训练信号,通过萨利赫模型的信号作为训练数据的标签。如图3与图4所示,经过非线性放大后,数据在时域和频域都发生了明显的变化。3b) The target signal generated in 3a is the label of the training samples obtained by the Saleh model in step 2 (the saturation output amplitude of the model is 80). Wherein, the parameters of the Saleh model are set as follows α a =2, α φ =π/3, β a =1.5625e −5 , β φ =1. The generated target signal is used as the training signal of the DNN network, and the signal passed through the Saleh model is used as the label of the training data. As shown in Figure 3 and Figure 4, after nonlinear amplification, the data has obvious changes in both the time domain and the frequency domain.

3c)图5为DNN网络模型的结构图,DNN网络的输入层为x(t),隐藏层的节点数分别放大和减少,输出层的最终节点数与输入层相同,得到非线性放大后的输出信号xAP(t)。在实验中,隐藏层使用Relu(rectified linear units)激活函数,深度神经网络的隐藏层数分别是Num,1024,2048,…,1024,Num。其中Num是每个样本的点数,具体层数可以调整。神经网络中的损失二次成本函数为:3c) Figure 5 is a structural diagram of the DNN network model. The input layer of the DNN network is x(t), the number of nodes in the hidden layer is enlarged and reduced respectively, and the final number of nodes in the output layer is the same as that in the input layer, and the non-linearly enlarged The output signal x AP (t). In the experiment, the hidden layer uses the Relu (rectified linear units) activation function, and the hidden layers of the deep neural network are Num, 1024, 2048, ..., 1024, Num. Among them, Num is the number of points for each sample, and the specific number of layers can be adjusted. The loss quadratic cost function in a neural network is:

Loss=mean(square(x-xAP)) (10)Loss=mean(square(xx AP )) (10)

DNN网络每个节点的输出是应用其输入的非线性激活函数。神经网络中层与层之间的权重通过大量的学习来优化,并且学习包含已知输入的训练样本的预期输出。The output of each node in a DNN network is a nonlinear activation function applied to its input. The weights between layers in a neural network are optimized through extensive learning and learn the expected output from training samples containing known inputs.

步骤4:把原参考信号通过训练好的网络后生成的信号作为新参考信号输入自适应滤波器。Step 4: Input the signal generated by the original reference signal through the trained network as a new reference signal into the adaptive filter.

图1为自适应滤波器系统的实现框图,接收机接收信号包括目标信号、噪声信号以及自干扰信号,这些信号的总和即为我们对消前的信号,如公式(5),其中自干扰信号SI(t)是要消除的目标。Figure 1 is a block diagram of the adaptive filter system. The signal received by the receiver includes the target signal, noise signal and self-interference signal. The sum of these signals is the signal before we cancel, such as formula (5), where the self-interference signal SI(t) is the target to eliminate.

4a)以LFM信号为例,接收的信号经过去噪采样后信号变为y(n),如图所示,y(n)为输入自适应滤波器的对消信号,持续时间为3μs,4a) Taking the LFM signal as an example, the received signal becomes y(n) after denoising and sampling. As shown in the figure, y(n) is the cancellation signal input to the adaptive filter, and the duration is 3 μs.

4b)把第一步中的y(n)信号延迟0.5μs后用步骤2中的萨利赫模型进行非线性处理来模拟功率放大器的非线性特性,将处理后的作为自干扰信号SI(n),将SI(n)与y(n)以及高斯白噪声相加作为目标对消信号。4b) Delay the y(n) signal in the first step by 0.5 μs, and then use the Saleh model in step 2 to perform nonlinear processing to simulate the nonlinear characteristics of the power amplifier, and use the processed self-interference signal SI(n ), adding SI(n) to y(n) and Gaussian white noise as the target cancellation signal.

4c)将第二步延迟0.5μs后的y(n)信号输入DNN神经网络作为训练的样本,将经过萨利赫模型非线性处理后的信号作为标签,经过深度神经网络估算出来的信号xAP(n)作为自适应滤波器的参考信号。4c) Input the y(n) signal delayed by 0.5 μs in the second step into the DNN neural network as a training sample, and use the signal after nonlinear processing of the Saleh model as a label, and the signal x AP estimated by the deep neural network (n) As a reference signal for the adaptive filter.

4d)步骤4b与4c生成的信号输入LMS算法的自适应滤波器,得到自适应滤波器对消后的输出信号x(n),LFM信号对消的结果如图6。4d) The signals generated in steps 4b and 4c are input to the adaptive filter of the LMS algorithm to obtain the output signal x(n) after the adaptive filter cancels, and the result of the LFM signal cancellation is shown in Figure 6.

同理,把上述步骤中的LFM信号变为BPSK信号,对消结果如图7。Similarly, change the LFM signal in the above steps into a BPSK signal, and the cancellation result is shown in Figure 7.

步骤5:与传统的自适应方法对比。Step 5: Contrast with traditional adaptive methods.

图6是LFM信号使用新方法的对消结果,图8是现有的LMS算法的对消结果,通过对比可以明显看到基于DNN的方法对自干扰信号有更好的消除效果。经过与传统自适应算法对比发现采用新方法来消除自干扰信号,BPSK信号与LFM信号有类似的对消结果。Figure 6 shows the cancellation result of the new method for the LFM signal, and Figure 8 shows the cancellation result of the existing LMS algorithm. Through comparison, it can be clearly seen that the DNN-based method has a better cancellation effect on the self-interference signal. Compared with the traditional adaptive algorithm, it is found that the new method is used to eliminate the self-interference signal, and the BPSK signal and the LFM signal have similar cancellation results.

Claims (1)

1. A self-adaptive cancellation method based on a deep neural network is characterized by comprising the following steps:
step 1: defining a model of the signal received by the receiving antenna, including the power P of the transmitted signal f Nonlinear distortion function G [ DEG ] of power amplifier]And carrier center frequency f c
The received signals of the receiving antenna comprise target signals, noise signals and self-interference signals; in the normal case, the noise signal is usually white Gaussian noise with zero mean, denoted by n (t), and has a power P n (ω), i.e.
Figure FDA0003877044320000011
Defining the expected target signal r (t) received by the receiving antenna as:
Figure FDA0003877044320000012
wherein, P f Is the power of the radar transmitted signal, G [. Cndot.)]Representing the nonlinear distortion function of the power amplifier, d f (t) denotes a modulated baseband waveform, f c Represents a center frequency of the carrier;
the self-interference signal in the radar jammer is a delay of the transmitted signal, so the self-interference signal x (t) can be set as follows:
x(t)=r(t-τ 1 )+r(t-τ 2 )+······+r(t-τ n ) (3)
wherein, tau 1 、τ 2 And τ n Is to simulate the interference delay in the actual situation;
after the target signal is modulated by baseband, d n (t) is obtained from x (t), x PA (t) is obtained by power amplification; finally by transmitting antennasSending out, the transmission signal will inevitably input the self-interference signal SI (t) formed by the receiving antenna:
Figure FDA0003877044320000013
P n power of the signal transmitted by the jammer, f c Represents the center frequency of the carrier, phi represents the initial phase of the carrier, and k represents a known coefficient;
therefore, the signal y (t) actually received by the receiving antenna is modeled as:
y(t)=r(t)+SI(t)+n(t) (5)
step 2: defining a model of the non-linear power amplifier;
the reason for causing the nonlinear distortion of the power amplifier is mainly AM/AM distortion, wherein the AM/AM distortion refers to the distortion of the amplitude of an output signal caused by the amplitude change of an input signal; the adopted power amplifier is a traveling wave tube amplifier, the nonlinear distortion of the traveling wave tube amplifier can be described by a Talbot model, and the characteristic functions of AM/AM and AM/PM of the Talbot model are as follows:
Figure FDA0003877044320000021
Figure FDA0003877044320000022
where r is the amplitude of the input signal; alpha is alpha a 、β a 、α φ And beta φ Is a model parameter; obtaining a proper fixed model by adjusting the four parameters; the nonlinear characteristics of the salech model comprise amplitude and phase changes of a signal after the signal passes through the salech model;
taking the derivative of equation (6) to obtain the input signal amplitude when the input signal reaches the input saturation amplitude of the amplifier model:
Figure FDA0003877044320000023
the model obtains the maximum output signal amplitude:
f(A) max =α a A sat /2 (9)
the maximum output value of the power amplifier determines the maximum value that the linearization can correct; if the linear output value corresponding to the input amplitude value of the power amplifier is larger than the maximum output amplitude value of the power amplifier, the nonlinear distortion cannot be compensated;
and 3, step 3: carrying out nonlinear modeling on a target signal, and training a DNN network by using a large amount of data;
3a) The training data takes the form of two signals, namely a Linear Frequency Modulation (LFM) signal and a BPSK signal, as target signals respectively; for these two signals, two data sets were made, each containing 10000 samples; each LFM sample is a pulse signal with the pulse width of 3 mu s, each BPSK sample comprises 13 symbols, and the number of sampling points of each symbol at the sampling frequency is 70; for the LFM signal, the LFM signal sampling frequency f is defined s =300MHz, carrier frequency 100MHz, bandwidth 20MHz, signal amplitude 20; defining the sampling frequency of BPSK signals as f s =300MHz, amplitude 20, carrier frequency 50MHz;
3b) The target signal generated in 3a is a label of the training sample obtained by the salich model in step 2 (the saturation output amplitude of the model is 80); wherein the parameters of the saleach model are set as follows a =2,α φ =π/3,β a =1.5625e -5 ,β φ =1; generating a target signal as a training signal of the DNN network, and taking a signal passing through a Saichh model as a label of training data; after nonlinear amplification, the data are obviously changed in both time domain and frequency domain;
3c) The input layer of the DNN network is x (t), the number of nodes of the hidden layer is respectively amplified and reduced, the final number of nodes of the output layer is the same as that of the input layer, and the output signal x after nonlinear amplification is obtained AP (t); in the experiment, relu (recovered linear velocities) was used as the concealing layerThe hidden layer number of the deep neural network is Num,1024, 2048, \ 8230;, 1024, num; num is the number of points of each sample, and the specific layer number can be adjusted; the loss quadratic cost function in a neural network is:
Loss=mean(square(x-x AP )) (10)
the output of each node of the DNN network is a nonlinear activation function to which its inputs are applied; weights between layers in the neural network are optimized through extensive learning, and expected outputs of training samples containing known inputs are learned;
and 4, step 4: inputting a signal generated after the original reference signal passes through a trained network as a new reference signal into an adaptive filter;
the receiver receives signals including a target signal, a noise signal and a self-interference signal, the sum of the signals is a signal before cancellation, and a self-interference signal SI (t) in formula (5) is a target to be cancelled;
4a) Taking LFM signal as an example, the received signal is denoised and sampled to become y (n), which is the cancellation signal input to the adaptive filter and has a duration of 3 μ s,
4b) Delaying the y (n) signal in the step 4a by 0.5 mu s, then carrying out nonlinear processing by using the Sa-Rach model in the step 2 to simulate the nonlinear characteristic of the power amplifier, taking the processed signal as a self-interference signal SI (n), and adding the SI (n), the y (n) and Gaussian white noise to obtain a target cancellation signal;
4c) Inputting the y (n) signal delayed by 0.5 mu s in the step 4b into a DNN neural network as a training sample, taking the signal subjected to nonlinear processing by the Saichh model as a label, and estimating a signal x by a deep neural network AP (n) as a reference signal for the adaptive filter;
4d) Inputting the signals generated in the steps 4b and 4c into the adaptive filter of the LMS algorithm to obtain an output signal x (n) after cancellation of the adaptive filter, and achieving the result of cancellation of the LFM signal;
the cancellation result can also be achieved by changing the LFM signal in the above steps into a BPSK signal.
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