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一种新的相干信源互耦自校正算法 被引量:2

A Novel Self-Calibration Algorithm for Coherent Signal Sources
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摘要 针对互耦效应下相干信源的波达方向(direction of arrival,DOA)估计问题,提出一种基于阵列接收数据一阶统计量的解相干及互耦自校正算法.算法利用阵元接收数据的一阶统计量构造伪协方差矩阵,理论推导证明,互耦系数已从理想导向矢量中剥离,且该矩阵的秩与信源相关性无关,仅与信源个数相等,即实现了信源的解相干及互耦自校正,因此通过对重构矩阵进行一次特征分解即可实现DOA估计.此外,对算法的子空间估计性能及由互耦系数导致的测角模糊性进行了分析,结果表明该算法实现过程简单,计算量小,在低信噪比和短快拍数时仍具有很高的估计性能.仿真结果验证了算法的有效性. To estimate direction of arrival (DOA) for coherent signal sources in the presence of mutual coupling, a novel self-calibration and decorrelation method was presented based on the first order statistics of array received data. A pseudo covariance matrix was constructed by the first order statistics. Theoretical analysis proves that, the rank of the matrix was determined by the number of signals, without any relation with the coherency of signals. The mutual coupling coefficients have already been isolated from the ideal steering vectors. This shows that DOA estimation can be achieved by performing once decomposition to the reconstructed matrix. Moreover, the performance of subspace estimation and the fuzziness of DOA estimation caused by mutual coupling coefficients were analyzed respectively. Results show that, the proposed method has high performance under scenarios of low SNR and snapshot deficiency with simple implementation and low computational complexity. Simulations present the effectiveness of the method.
作者 李磊 李国林
出处 《北京理工大学学报》 EI CAS CSCD 北大核心 2016年第12期1303-1308,共6页 Transactions of Beijing Institute of Technology
关键词 相干信源 互耦 一阶统计量 DOA估计 coherent signal sources mutual coupling first order statistics DOA estimation
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  • 1[1]Gupta I J, Ksienski A K. Effect of mutual coupling in the performance of adaptive arrays. IEEE Trans on AP, 1983, 31(6): 785~791
  • 2[2]Yeh C, Leou M, Ucci D R. Bearing estimations with mutual coupling present. IEEE Trans on AP, 1989,37(10): 1332~1335
  • 3[3]Friedlander B, Weiss A J. Direction finding in the presence of mutual coupling. IEEE Trans on AP, 1991,39 (3): 273~284
  • 4[4]See C M S, Poh B K. Parametric sensor array calibration using measured steering vectors of uncertain locations. IEEE Trans SP, 1999, 47(4): 1133~1137
  • 5[5]Svantesson T. Mutual coupling compensation using subspace fitting. In: Proc 2000 IEEE Sensor Array and Multichannel Signal Processing Workshop. 2000. 494 ~498
  • 6[6]Svantesson T. Modeling and estimation of mutual coupling in a uniform linear array of dipoles. In: Proc ICASSP'99 Phoenix, USA, Mar 1999. 2961 ~2964
  • 7[7]Svantesson T. The effects of mutual coupling using a linear array of thin diploes of finite length. In: Proc
  • 8[8]th IEEE Signal Processing Workshop on Statistical Signal and Array Processing, Portland, USA, Sep 1998.232~2358.Jaffer A G. Sparse mutual coupling matrix and sensor gain/phase estimation for array auto-calibration. In:Proc IEEE Radar Conference 2002. 294~297
  • 9[9]Jaffer A G Constrained mutual coupling estimation for array calibration. In: Proc 35th Asilomar Conference on Signals, Systems and Computers. California: Pacific Grove, 2001.1273~1277
  • 10[10]Schmidt R O. Multiple Emitter Location and Signal Parameter Estimations. IEEE Trans AP Mar, 1986, 34(3): 276~280

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