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Variable step-size convex regularized PRLS algorithms
DOI:10.1016/j.sigpro.2023.109251.png)
Abstract
En 中文
The proportionate updating (PU) and zero-attracting (ZA) mechanisms have been applied independently in the development of sparsity-aware recursive least squares (RLS) algorithms. Recently, we propose an enhanced l1- proportionate RLS (l1-PRLS) algorithm by combining the PU and ZA mechanisms. The l1-PRLS employs a fixed step size which trades off the transient (initial convergence) and steady-state performance. In this letter, the l1- PRLS is improved in two aspects: first, we replace the l1 norm penalty by a general convex regularization (CR) function to have the CR-PRLS algorithm; second, we further introduce the variable step-size (VSS) technique to the CR-PRLS, leading to the VSS-CR-PRLS algorithm. Theoretical and numerical results were provided to corroborate the superiority of the improved algorithm.
Keywords:
Sparse RLS algorithms
Proportionate updating
Zero-attracting
Variable step-size
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