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Maximum Likelihood DOA Estimation Based on the Cross-Entropy Method

机译:基于交叉熵方法的最大似然DOA估计

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In this paper, we propose two simulation based maximum likelihood (ML) methods to estimate the direction of arrival (DOA) by a novel combination of the cross-entropy (CE) method and the polynomial parameterization scheme. The CE method is an efficient stochastic approximation method for solving both discrete and continuous optimization problems. We bridge the ML approach and the stochastic search algorithm by properly randomizing the desired parameters. Numerical results show that the proposed CE-based algorithms yield highly accurate DOA estimation with fast convergence rate while requiring only linear processing complexity. Compared with the conventional iterative quadratic maximization likelihood (IQML) method, the proposed algorithms can alleviate the error propagation effect in low signal to noise ratio (SNR) region and asymptotically approach the Cramer-Rao bound in high SNR region
机译:在本文中,我们提出了两种基于仿真的最大似然(ML)方法,通过交叉熵(CE)方法和多项式参数化方案的新颖组合来估计到达方向(DOA)。 CE方法是一种有效的随机逼近方法,可以解决离散和连续优化问题。通过适当地随机化所需参数,我们将ML方法与随机搜索算法联系在一起。数值结果表明,所提出的基于CE的算法能够以较高的收敛速度实现高精度的DOA估计,而仅需要线性处理复杂度。与传统的迭代二次最大化似然法(IQML)相比,该算法可减轻低信噪比(SNR)区域的误差传播效果,并渐近逼近高SNR区域的Cramer-Rao界

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