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A Novel Combined Beamformer Based on Hypercomplex Processes

机译:基于超复杂过程的新型组合波束形成器

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摘要

The problem of beamforming based on hypercomplex processes is considered for an airborne electromagnetic (EM) vector-sensor array. The quaternion domain facilitates modeling and processing of four-dimensional real signals (or two-dimensional complex signals). Based on the quaternion model of an airborne EM vector-sensor, a quaternion spatial matched filter (QSMF) is presented and its characteristics are analyzed. The quaternion-valued output $y(n)$ of the QSMF consists of two complex components $y_1(n)$ and $y_2(n)$. The analysis in theory highlights the fact that $y_2(n)$ includes only the interference component and noise, but doesn't include the desired signal. By employing $y_2(n)$ to cancel the interference component in $y_1(n)$, we propose an interference cancellation algorithm (ICA) of the QSMF. In the presence of a strong interference, the ICA can improve the output signal-to-noise ratio (SNR). Based on the interference cancellation structure, we propose two schemes of combined QSMF and complex minimum variance distortionless response (CMVDR) beamformer (one is referred to QSMF-CMVDR and the other is referred to QSMF-DCMVDR) for an airborne EM vector-sensors array. The advantages of the proposed beamformers are that the interference can be canceled by ICA of the QSMF and the additive noise can be reduced by CMVDR beamformer. The output SNR expressions of two combined beamformers that we derive reveal that the output SNR of the QSMF-DCMVDR beamformer is superior to that of a conventional linearly constrained minimum variance (LCMV) beamformer. And in the presence of the coherent (or correlated) interferences, two combined beamformers are not subject to performance degradation. Simulation results are in agreement with our analysis.
机译:对于机载电磁(EM)矢量传感器阵列,考虑了基于超复杂过程的波束成形问题。四元数域促进了对四维实信号(或二维复数信号)的建模和处理。基于机载EM矢量传感器的四元数模型,提出了四元数空间匹配滤波器(QSMF),并对其特性进行了分析。 QSMF的四元数值输出$ y(n)$由两个复杂分量$ y_1(n)$和$ y_2(n)$组成。理论上的分析突出了一个事实,即y_2(n)$仅包括干扰分量和噪声,但不包括所需信号。通过使用$ y_2(n)$来消除$ y_1(n)$中的干扰分量,我们提出了QSMF的干扰消除算法(ICA)。在存在强干扰的情况下,ICA可以改善输出信噪比(SNR)。基于干扰消除结构,针对机载EM矢量传感器阵列,提出了组合QSMF和复最小方差无失真响应(CMVDR)波束形成器的两种方案(一种称为QSMF-CMVDR,另一种称为QSMF-DCMVDR)。 。所提出的波束形成器的优点在于,可以通过QSMF的ICA消除干扰,并且可以通过CMVDR波束形成器降低附加噪声。我们得出的两个组合波束形成器的输出SNR表达式表明,QSMF-DCMVDR波束形成器的输出SNR优于传统的线性约束最小方差(LCMV)波束形成器。并且在存在相干(或相关)干扰的情况下,两个组合的波束形成器不会受到性能下降的影响。仿真结果与我们的分析一致。

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