Direction of Arrival Estimation Method Based on Interpolation Coprime Array Covariance Matrix Reconstruction
A technology of direction of arrival estimation and covariance matrix, applied in the field of signal processing, can solve the problems of loss of original information related to estimation performance and degradation, and achieve the effect of ensuring accuracy and increasing degrees of freedom
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example 1
[0061] Simulation example 1: A coprime array is used to receive incident signals, and the parameters are selected as M=3, N=5, that is, the coprime array of the structure contains M+N-1=7 physical array elements in total, and the array aperture is 12d. Assume that there are 11 incoherent narrowband plane wave incident signals uniformly distributed in the spatial angle range of -50° to 50°, the signal-to-noise ratio is set to 0dB, the number of sampling snapshots is T = 500, and the regularization parameter μ is set to 0.25.
[0062] The spatial power spectrum of the DOA estimation method based on interpolation coprime array covariance matrix reconstruction proposed by the present invention is as follows: Figure 4 , where the vertical dashed line represents the actual direction of the incident signal source. It can be seen that the method proposed in the present invention can realize the effective resolution of the 11 incident signal sources by only using 7 physical array elem...
example 2
[0063] Simulation example 2: Use a coprime array to receive incident signals, and its parameters are also selected as M=3, N=5, that is, the coprime array of the structure contains M+N-1=7 physical antenna elements; assuming that there is a remote Field narrow-band incident signal, the direction is randomly generated and satisfies the standard normal distribution with a mean of 0 degrees and a variance of 1 degree. The method proposed in the present invention will be compared with the sparse signal reconstruction method, the spatial smoothing covariance matrix multiple signal classification method and the multiple signal classification method using a uniform linear array. The root mean square error of each method varies with the signal-to-noise ratio and the number of sampling snapshots as follows: Figure 5 , Figure 6 shown, where Figure 5 Take the number of sampling snapshots as 500, Figure 6 Take the signal-to-noise ratio as 10dB. For the sparse signal reconstruction...
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