A sparse system identification method of variable step size lp norm LMS algorithm

An LMS algorithm and system identification technology, applied in the field of sparse system identification, can solve the problems of ineffective use of sparse structural information, low efficiency of parameter estimation performance, additional noise and sensitivity to signal-to-noise ratio, etc., to speed up the convergence speed and track ability The effect of strong and fast convergence speed

Active Publication Date: 2019-01-22
ZHONGYUAN ENGINEERING COLLEGE
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Problems solved by technology

The LMS/F algorithm is an adaptive filtering algorithm composed of the LMS algorithm and the LMF algorithm proposed by SJ Lim and JG Harris. It can also be regarded as an adaptive filtering algorithm with variable step size. When the weight vector is far from the optimal value, the convergence speed and stability are better than the LMS algorithm, and when the weight vector is close to the optimal solution, the stabili

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  • A sparse system identification method of variable step size lp norm LMS algorithm
  • A sparse system identification method of variable step size lp norm LMS algorithm
  • A sparse system identification method of variable step size lp norm LMS algorithm

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[0047] The following will clearly and completely describe the technical solutions in the embodiments of the present invention with reference to the accompanying drawings in the embodiments of the present invention. Obviously, the described embodiments are only some of the embodiments of the present invention, not all of them. Based on the embodiments of the present invention, all other embodiments obtained by persons of ordinary skill in the art without making creative efforts belong to the protection scope of the present invention.

[0048] The present invention proposes a variable step length l p Sparse System Identification Method for Norm LMS Algorithm. This method introduces the square root of the error function to adjust the step size on the basis of a fixed step size μ, and uses the amplification effect of the square root on decimals (less than 1) to amplify the error nonlinearly. When the error is large, the dynamic step size can Provide a larger value to promote the ...

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Abstract

The invention discloses a sparse system identification method of variable step size lp norm LMS algorithm. The convergence of the algorithm is analyzed. The square root of the error generated in the iterative process is introduced into the step size control, and the normal number Vth is introduced to balance the convergence rate and steady-state error of the system. The step size of the system canbe adjusted effectively in real-time during the iterative process. In order to mine the sparsity of unknown channel, we introduce the lp norm into the cost function, and the algorithm can identify the sparse system accurately On the basis of keeping the excellent convergence rate and steady-state performance of the traditional LMS algorithm, the algorithm further improves the convergence rate andestimation accuracy of the system. Several new sparse adaptive algorithms are compared in experimental simulation, and the superiority of the proposed algorithm is verified by theory and experiment.

Description

technical field [0001] The invention belongs to the field of sparse signal processing and relates to a variable step size l p The sparse system identification method of the norm LMS algorithm is a sparse system identification method in a noisy environment, and can be used for channel estimation in broadband wireless communication systems. Background technique [0002] Adaptive filtering has strong adaptability and better filtering performance. This algorithm has been widely used in channel equalization, linear prediction, spectrum analysis and system identification, radar, echo cancellation and other fields. The purpose of adaptive filtering is to deal with uncertain systems or information. The "uncertainty" here means that the mathematical model of the studied information processing process and its environment has not been fully determined, it contains some unknown and random factors, for example, some noise signals will affect information processing in different ways, the...

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Application Information

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IPC IPC(8): H03H21/00H03H17/02
CPCH03H17/0223H03H17/0288H03H21/0012H03H21/0043H03H2021/0056H03H2021/0078
Inventor 张爱华刘洲峰周其玉李碧草曹文周
Owner ZHONGYUAN ENGINEERING COLLEGE
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