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Co-primer array non-grid DOA estimation method under non-negative sparse Bayes learning framework

A Bayesian learning, non-negative sparse technique, applied in directions such as direction finders using radio waves, radio wave direction/bias determination systems, etc., and can solve problems such as grid mismatch

Active Publication Date: 2019-03-08
HARBIN ENG UNIV
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  • Abstract
  • Description
  • Claims
  • Application Information

AI Technical Summary

Problems solved by technology

At the same time, in order to solve the problem of grid mismatch, the present invention proposes a new grid update method to gradually reduce the deviation between the real DOA of the incident signal and the preset grid points

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  • Co-primer array non-grid DOA estimation method under non-negative sparse Bayes learning framework
  • Co-primer array non-grid DOA estimation method under non-negative sparse Bayes learning framework
  • Co-primer array non-grid DOA estimation method under non-negative sparse Bayes learning framework

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Embodiment Construction

[0046] The present invention is described in more detail below in conjunction with accompanying drawing:

[0047] A coprime array off-grid DOA estimation method under the non-negative sparse Bayesian learning framework, comprising the following steps:

[0048] (1) Construct the signal model according to the arrangement form of coprime array.

[0049] Assuming that K narrowband far-field signals are incident on a coprime array composed of 2M+N-1 array elements, and the incident signals are not correlated with each other and independent of noise statistics, the received signal of the array is expressed as In the formula, s(t)=[s 1 (t),s 2 (t),...,s K (t)] T is the signal vector, n(t)=[n 1 (t),n 2 (t),...,n 2M+N-1 (t)] T is the noise vector, is the array manifold matrix, steering vector is the actual physical array element position, and T is the number of sampling snapshots.

[0050] (2) Calculate the covariance matrix R=E{x(t)x(t) according to the received signal...

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Abstract

The invention provides a co-primer array non-grid DOA estimation method under a non-negative sparse Bayes learning framework, and belongs to the field of research on a high-resolution direction finding method in signal processing. The method includes the steps that firstly, a co-primer array received data covariance matrix is vectorized, a virtual received signal model is established, then a non-negative sparse Bayes model is established based on the characteristic that virtual incident signal elements in the model are not negative, hyper-parameters and a grid point set are iteratively updatedthrough an expectation-maximization algorithm, finally, a signal power spectrum is established according to the finally-updated grid point set and the finally-updated hyper-parameters, and then an estimated DOA is determined through spectrum peak searching. By means of the method, the operation process is converted to a real number field from a complex number field, and therefore the computationcomplexity can be reduced to a certain degree. In addition, by the application of a co-primer array, undetermined DOA estimation can be achieved, the limitation of the number of array elements in themaximum estimable information source number is broken through, thus, the hardware cost can be reduced to a certain degree, and certain engineering application value is achieved.

Description

technical field [0001] The invention belongs to the research field of high-resolution direction-finding methods in signal processing, and in particular relates to a non-grid DOA estimation method of a coprime array under a non-negative sparse Bayesian learning framework. Background technique [0002] A coprime array is a sparse array whose element spacing can be larger than half the wavelength of the signal. This characteristic makes it have a larger array aperture than a uniform array with the same number of elements, and thus has better DOA estimation performance. In addition, the vectorization operation of the covariance matrix of the received data of the coprime array can expand the aperture of the virtual array and increase the degree of freedom. It can not only realize overdetermined DOA estimation, but also underdetermined DOA estimation. For example, O(M+N) array elements can estimate at most O(MN) sources, while a uniform array with O(M+N) array elements can only es...

Claims

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Application Information

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IPC IPC(8): G01S3/14
CPCG01S3/14
Inventor 司伟建曾富红曲志昱彭占立张春杰侯长波张朝柱乔玉龙
Owner HARBIN ENG UNIV
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