A Robust Reconstruction Method of Disturbance Covariance Matrix
A technology of covariance matrix and interference covariance, which is applied in the field of robustness of Capon adaptive beamforming, can solve the problems of reduced calculation, complex integral operation, and reduced algorithm performance, and achieve the effect of improving robustness
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Embodiment 1
[0063] The present invention aims at the interference noise covariance matrix robust reconstruction algorithm output signal interference noise ratio SINR change simulation with expected signal input signal noise ratio SNR for interference signal steering vector error:
[0064] Example 1, a uniform linear array composed of 10 array elements receives narrow-band signals emitted by 3 far-field sources, and the preset direction of arrival of the desired signal is θ 1 =-10 0 , and its steering vector estimation error is is a zero-mean, variance ξ 1 I M The complex symmetric Gaussian random variable of , the corresponding upper limit of the error norm constraint is ε 1 , that is, the steering vector estimation error needs to satisfy The preset directions of arrival of the two interference signals are θ 2 =20 0 ,θ 3 =-30 0 , then its steering vector estimation error is is a zero-mean, variance ξ d I M The complex symmetric Gaussian random variable of , the corresponding...
Embodiment 2
[0072] The invention aims at the interference noise covariance matrix robust reconstruction algorithm of the interference signal steering vector error and the simulation of the change of the SINR with the number of snapshots received by the array:
[0073] Example 2, a uniform linear array composed of 10 array elements receives narrow-band signals emitted by 3 far-field sources, and the preset direction of arrival of the desired signal is θ 1 =-10 0 , and its steering vector estimation error is is a zero-mean, variance ξ 1 I M The complex symmetric Gaussian random variable of , the corresponding upper limit of the error norm constraint is ε 1 , that is, the steering vector estimation error needs to satisfy The preset directions of arrival of the two interference signals are θ 2 =20 0 ,θ 3 =-30 0 , then its steering vector estimation error is is a zero-mean, variance ξ d I M The complex symmetric Gaussian random variable of , the corresponding upper limit of the e...
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