基于UCA的信源个数估计性能改善及其FPGA实现
[Abstract]:In array signal processing, the estimation of the number of signal sources plays a key role in the spatial spectrum estimation. When the estimated number of sources is not consistent with the number of real sources, the performance of the (DOA) estimation algorithm for the direction of signal arrival is sharply deteriorated. Therefore, accurate estimation of the number of sources is of great significance. When the actual noise does not satisfy the white noise model, the performance of the traditional high resolution method will decline. Aiming at the problem of the performance degradation of the existing algorithms when the number of sources is close to or even exceeds the number of array elements in the environment of spatial color noise, an algorithm for estimating the number of signal sources based on virtual array under uniform circular array is proposed. The main contents of this paper are as follows: 1. Taking MUSIC spatial spectrum algorithm as an example, the effect of source error estimation on DOA performance is studied. This paper gives a brief description of the conventional source number estimation algorithm, and verifies the effect of the number of array elements, the correlation degree of color noise, the signal-to-noise ratio and the number of rapids on the performance of the estimation of the number of sources. 2. Since the number of sources is close to the number of array elements, many existing algorithms have the possibility of increasing the number of array elements and the number of detectable signal sources by increasing the number of array elements virtual for the original array due to the lack of degree of freedom. In this paper, the interpolation transformation and fourth-order cumulant virtual antenna technology are theoretically analyzed. The performance of the virtual array to increase the degree of freedom of the array is verified by simulation experiments. In order to solve the problem of redundant information in fourth-order cumulant, a fourth-order cumulant matrix suitable for redundancy of uniform circular array is constructed directly by means of coordinate vector information of array elements. The effect of array expansion on the performance of source number estimation is verified by combining the Gale disk criterion with white noise. 3. 3. In view of the uncertainty of the color noise environment and the defect of constructing the fourth-order cumulant matrix under the finite fast shooting, when the source number is close to the array element number, there is no obvious difference between the signal Gaelic disk and the noise Gaelic disk, which results in the sensitivity of the adjustment factor. Influence estimation performance. Using the Gale disk criterion and the fourth order cumulant to overcome the influence of color noise to a certain extent, an improved Gale disk algorithm based on the deredundant fourth order cumulant matrix is proposed for uniform circular array. The method of automatic adjustment factor is designed to avoid the influence of human factors. Finally, the effectiveness of the proposed algorithm is verified by theoretical data simulation and measured data, and the complexity of the proposed algorithm is evaluated. 4. The number of sources is estimated by FPGA of Kintex-7 series. The implementation of each algorithm module is analyzed by FPGA, and the system resource is evaluated. The correctness of the system is verified by FPGA test and analysis in the field environment. The method presented in this paper is shown in two aspects. On the one hand, the virtual array elements generated by the fourth order cumulant after removing redundancy under the condition of uniform circular array can make up for the deficiency of the system degree of freedom when the number of information sources is close to the number of array elements in Gale disk; On the other hand, the divergence of noise eigenvalues in matrix can be overcome by the improvement of radius compression in Gaelic circle method.
【学位授予单位】:广东工业大学
【学位级别】:硕士
【学位授予年份】:2017
【分类号】:TN911.23
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