共查询到19条相似文献,搜索用时 227 毫秒
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在高斯噪声背景下,针对互耦条件下的均匀线阵(Uniform Linear Array, ULA),该文提出了一种联合多用户波达方向(Direction Of Arrival, DOA)估计与互耦误差自校正算法。该算法首先利用特征矩阵联合相似对角化(Joint Approximative Diagonalization of Eigen matrix, JADE)方法估计出各用户广义空间特征矢量,然后定义了一个将各用户广义空间特征矢量转换为只与部分阵元相关的转换矩阵,进而在斜投影及前后向空间平滑的基础上,实现了多用户相干信源DOA估计,最后以多用户相干信源DOA及广义空间特征矢量估计值为基础,给出一种互耦自校正方法。仿真结果表明:该算法具有较高的DOA估计精度及DOA估计成功率,而且对高斯白噪声/色噪声背景,阵列互耦误差已知/未知情形,均具有普适性。 相似文献
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波达方向估计(DOA估计)是智能天线中实现目标精确定位的关键算法。文中针对DOA估计中相干信号源的问题,提出了一种能有效解相关的关于TOPETIZE矩阵的DOA估计算法。该算法利用了阵列接收数据互相关矢量的内在关系,对噪声子空间进行处理,实现了相干源的完全解相干。该算法不牺牲阵元有效数目,同时能分辨低信噪比信号和强相关信号。仿真结果表明了该算法的有效性。 相似文献
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提出一种基于Toeplitz矩阵重构的相干信号源DOA估计算法。首先对各个阵元的接收数据与参考阵元(第一个阵元)的接收数据的相关函数进行排列,形成Hermitian Toeplitz矩阵,然后通过奇异值分解可以得到信号子空间和噪声子空间,从而实现相干信源的DOA估计。该算法在不减少阵列有效孔径的情况下,增加了可估计相干信号源数目,并在低信噪比条件下能够得到较好的估计性能,计算机仿真结果证实了算法的有效性。 相似文献
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针对非相关信源与相干信源共存情况,提出了一种基于矩阵重构的信源数与波达方向(direction of arrival,DOA)联合估计算法.该算法首先利用特征值的二阶统计量(second order statistic of eigenvalues,SORTE)法和子空间旋转不变技术(estimated signal parameter via rotational invariance techniques,ESPRIT)实现非相关信源数与DOA估计;然后基于空间差分法消除非相关信号并构造新矩阵,利用构造矩阵进行前向空间平滑,实现对相干信源解相干;最后利用SORTE法检测相干信源数,结合求根多重信号分类(multiple signal classification,MUSIC)算法估计相干信源DOA.与传统的差分平滑方法相比,该算法在可估计信源数与低信噪比情况下DOA估计性能等方面优于传统算法.数值仿真实验结果验证了该算法的有效性. 相似文献
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针对传统的子空间类波达方向(Direction of Arrival,DOA)估计算法只适用于入射信号个数少于天线数的局限性,利用现代通信系统中常用的非圆信号实值特性,提出了一种虚拟阵列多重信号分类法(Virtual Array Based Multiple Signal Classification,VA-MUSIC)。该方法通过对阵列输出信号进行共轭重构和合并,获得虚拟阵列来增加阵列的有效孔径。更进一步,结合空间平滑技术有效地解决了相干信号的DOA估计问题。与传统的MUSIC算法相比,新算法不仅可以增加最大可估计信源数,而且在DOA估计精度、信号源角分辨能力等方面均有明显的优势。计算机仿真验证了该算法的有效性和优越性。 相似文献
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Fabrizio Sellone Alberto Serra 《Signal Processing, IEEE Transactions on》2007,55(2):560-573
In this paper, a novel online mutual coupling compensation algorithm especially tailored to uniform and linear arrays is presented. It is conceived to simultaneously compensate for mutual coupling and estimate the direction-of-arrivals (DOAs) of signals impinging on the array since the estimated calibration matrix can be embedded within any classical super-resolution direction-finding method. An alternating minimization procedure based on closed-form solutions is performed to estimate the mutual coupling matrix in the field of complex symmetric Toeplitz matrices. Unlike many existing array calibration methods, it requires neither the presence of calibration sources nor previous calibration information as initialization. Computer simulations show the effectiveness of the proposed technique and prove that the nice statistical properties of classical super-resolution DOA estimation algorithms can be restored despite the presence of mutual coupling 相似文献
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《Signal Processing, IEEE Transactions on》2009,57(9):3523-3532
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基于四阶累积量的相干信号频率和二维到达角联合估计的新算法 总被引:1,自引:1,他引:0
该文提出了一种基于四阶累积量的相干信号频率和二维到达角联合估计的新算法-CTSS算法.CTSS算法利用双平行线阵的时空数据以及平滑技术构造了一个时空平滑矩阵,通过对其进行特征分解,并利用分解得到的特征值和特征矢量估计出空间相干信号的三维参数.在色噪声环境下,该算法能够精确地估计空间相干信号的三维参数,无需多维谱峰搜索,能实现信号三维参数的自动配对,并有效地解决了信源参数兼并问题.计算机仿真结果验证了算法的有效性. 相似文献
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This paper addresses the problem of directions of arrival (DOAs) estimation of coherent narrowband signals impinging on a uniform linear array (ULA) when the number of signals is unknown. By using an overdetermined linear prediction (LP) model with a subarray scheme, the DOAs of coherent signals can be estimated from the zeros of the corresponding prediction polynomial. Although the corrected least squares (CLS) technique can be used to improve the accuracy of the LP parameters estimated from the noisy array data, the inversion of the resulting matrix in the CLS estimation is ill-conditioned, and then, the CLS estimation becomes unstable. To combat this numerical instability, we introduce multiple regularization parameters into the CLS estimation and show that determining the number of coherent signals is closely related to the truncation of the eigenvalues. An analytical expression of the mean square error (MSE) of the estimated LP parameters is derived, and it is clarified that the number of signals can be determined by comparing the optimal regularization parameters with the corresponding eigenvalues. An iterative regularization algorithm is developed for estimating directions without any a priori knowledge, where the number of coherent signals and the noise variance are estimated from the noise-corrupted received data simultaneously 相似文献
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This paper investigates the topic of direction of arrival (DOA) estimation for coherent sources in monostatic multi-input multi-output (MIMO) radar, and proposes a low-complexity algorithm for coherent DOA estimation. The direction vector of MIMO radar can be firstly mapped into a vector of virtual uniform linear array (ULA), and after that, a linear operator is constructed by partial cross-correlations from the received data of the virtual ULA. Finally, the DOAs can be obtained via roots finding method based on this linear operator. The DOAs can be estimated without any eigen-decomposition, nor evaluating all correlations of the received data. The proposed algorithm has much lower complexity as well as much better angle estimation performance than conventional forward backward spatial smoothing (FBSS)-propagator method (FBSS-PM), FBSS- estimation method of signal parameters via rotational invariance techniques (FBSS-ESPRIT), FBSS- root multiple signal classification (FBSS-Root MUSIC), and ESPRIT-like algorithm. Simulations present the effectiveness and improvement of our approach. 相似文献
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Two-dimensional direction of arrival estimation in the presence of uncorrelated and coherent signals 总被引:1,自引:0,他引:1
In this paper, a novel two-dimensional direction of arrival (2-D DOA) estimation method is proposed based on a new array configuration when uncorrelated and coherent signals coexist. The DOAs of uncorrelated signals are estimated using the non-zero eigenvalues and corresponding eigenvectors of the DOA matrix (DOAM) combined with our proposed criterion. Meanwhile, we can form a new matrix without the information of uncorrelated signals. Then the coherent signals are resolved with the redefined DOAM that is constructed by the smoothed matrices of the new matrix. Simulation results demonstrate the effectiveness and efficiency of the proposed method. Other arrays that contain multiple identical central-symmetric subarrays (e.g. uniform rectangular arrays) can also be applied with our method. 相似文献