Hybrid signal DOA estimation method under sparse Bayes learning framework
A sparse Bayesian and mixed-signal technology, applied to radio wave direction/deviation determination systems, direction finders using radio waves, instruments, etc., to achieve high direction finding accuracy, source number estimation, and good reliability Effect
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[0055] This article will be further described in detail below in conjunction with the drawings and specific embodiments:
[0056] 1. Obtain sparse signal sampling data;
[0057] Assuming that a total of K far-field narrowband signals are incident on a uniform linear array with an array element number of M, the array element spacing d=λ2. Divide the angular space into J sampling grids The number of grids J usually satisfies J>>M>>K. If Is the true incident direction θ to the target j The nearest sampling grid, then h j (t) = 0, otherwise h j (t)≈s jk (t) For j k =1,2,...,K and j =1,2,...,J are established. At this time, the data received by the antenna array is:
[0058]
[0059] among them, Represents the steering vector; H(t)=[h 1 (t),h 2 (t),…,h J (t)] T ; N(t) represents the noise vector. Since H(t) contains only K non-zero elements, H(t) is a sparse vector. For L snapshots, the array output is:
[0060]
[0061] Among them, X=[X(1),X(2),...,X(L)]; H=[H(1),H(2),...,H(L)]; ...
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