摘要
从基于累积量的均方误差(CMSE)准则,本文推导了一种基于累积量的递归最小(CRLS)算法。并从信号检验和估计的角度对三阶CRLS算法中出现的加权求和系数给出的一种物理解释,以说明其抗高斯噪声的机理。本文提出应根据三种不同条件下信号的最优估计来确定最佳窗口函数的原则。
On the basis of Cumulant-based Mean Square Error (CMSE) criteria, a new kind of cumulant-based Recursive Lease Square (CRLS) algoritm is proposed. To better understand the Gaussian noise re jection property of this algoritm a physical explanation on a the weighted summing coefficient which plays an importnat role in th4e CRLS algorithm, is given. After that three rots used for choosing optimal window func tion are obtained bud on signal detection and estimation theory. It is concluded that the optimal window func tions based on ML and LMS estimations are both rectangles, not Hamming window as suggested by Delopoulos and Giannakis in [3]. Our simulations prove that the results of CRLS algorithm of rectangular window show less bias compared with that of Hamming window.
出处
《信号处理》
CSCD
1999年第3期240-248,280,共10页
Journal of Signal Processing
关键词
递归最小二乘
算法
高阶累积量
信号估计
Cumulant, Hither-Order Statistics, Recursive Least Square (RLS) Algorithm, Signal Estimation, System Identification.