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Jingen Ni

Researcher at Soochow University (Suzhou)

Publications -  43
Citations -  793

Jingen Ni is an academic researcher from Soochow University (Suzhou). The author has contributed to research in topics: Adaptive filter & Rate of convergence. The author has an hindex of 12, co-authored 35 publications receiving 529 citations. Previous affiliations of Jingen Ni include Fudan University.

Papers
More filters
Journal ArticleDOI

A Variable Step-Size Matrix Normalized Subband Adaptive Filter

TL;DR: This paper proposes a variable step-size matrix NSAF (VSSM-NSAF) from another point of view, i.e., recovering the powers of theSubband system noises from those of the subband error signals of the adaptive filter, to further improve the performance of the NSAF.
Journal ArticleDOI

Diffusion sign-error LMS algorithm

TL;DR: The adapt-then-combine diffusion LMS algorithm is modified by applying the sign operation to the error signals at all agents to develop a diffusion sign-error LMS (DSE-LMS) algorithm, which is robust against impulsive interferences and analyzed for Gaussian inputs and contaminated Gaussian noise based on Price's theorem.
Journal ArticleDOI

Variable regularisation parameter sign subband adaptive filter

TL;DR: In this paper, a sign subband adaptive filter (SSAF) for acoustic echo cancellation is proposed, which is derived by minimising the L 1-norm of the subband a posteriori error vector subject to a constraint on the tap-weight vector of the filter.
Journal ArticleDOI

Fast communication: Two variants of the sign subband adaptive filter with improved convergence rate

TL;DR: Two variants of the sign subband adaptive filter, called the affine projection SSAF (AP-SSAF) and the proportionate SSAf (P-S SAF), are proposed to solve the problem of convergence rate and robustness against impulsive interference.
Journal ArticleDOI

Adaptive combination of subband adaptive filters for acoustic echo cancellation

TL;DR: Experimental results show that the proposed adaptive combination scheme can obtain both fast convergence rate and small steady-state mean-square error.