Improved segmented frequency domain block LMS adaptive filtering algorithm
A technology of adaptive filtering and adaptive filter, which is applied in the direction of digital adaptive filter, adaptive network, impedance network, etc., can solve the problems of non-optimal convergence of frequency domain LMS algorithm and non-convergence of mean square error, and achieve The effects of thorough noise elimination, high recognition, and accurate fitting and prediction results
- Summary
- Abstract
- Description
- Claims
- Application Information
AI Technical Summary
Problems solved by technology
Method used
Image
Examples
Embodiment Construction
[0018] The present invention improves the traditional normalized PFBLMS algorithm, and the technical solution of the present invention will be described in detail below in conjunction with the accompanying drawings.
[0019] Setting N is the adaptive filter length, L is the block length in the frequency domain, and the FFT calculation length in the frequency domain is 2L, N=P*L, and P is an integer representing the number of segments of each frame of data in the frequency domain, The normalized convergence step range is 0<μ<1.
[0020] 1. In the traditional normalized PFBLMS algorithm, the k-th frame data is divided into P data blocks. assuming x p (k)=[x((k–p)L–L),x((k–p)L–L+1),…,x((k–p)L+L–1)] T is the reference signal vector, p=(0,1,…,P–1). The superscript T stands for the transpose operation, w p (k)=[w (pL+0) (k),w (pL+1) (k),...,w (pL+L–1) (k)] T is an adaptive filter, d(k)=[d(kL), d(kL+1),…,d(kL+L-1)] T is the desired signal vector. Then the frequency domain e...
PUM
Login to View More Abstract
Description
Claims
Application Information
Login to View More 



