A Meshless Sparse Spectral Estimation Method Based on Polynomial Root Finding
A polynomial root-finding and gridless technology, applied in the field of signal processing, can solve problems such as difficult selection of GFCS hyperparameters, and achieve the effect of avoiding DOA estimation errors
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[0041] Now in conjunction with embodiment, accompanying drawing, the present invention will be further described:
[0042] The technical solution adopted by the present invention to solve its technical problems comprises the following steps:
[0043] 1) Establish the received signal covariance matrix model
[0044] The M-element uniform line array with the element spacing of half wavelength is used as the receiving array to receive narrowband signals. Each sensor on the uniform line array converts the received underwater acoustic signal into an electrical signal, and obtains a discrete time-domain signal through an amplification circuit and a data collector x i (n), 1≤n≤N, i=1,...,M. Divide the space [-90°, 90°] (where 90° is the end-fire direction) into Q grids, and the vector composed of the direction angles represented by each grid point is denoted as Θ, Θ=[θ 1 ,θ 2 ,...,θ Q ]. On this discrete grid, the received signal of the array can be expressed as x(n)=A(Θ)s(n)+e...
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