RLS solution for the adaptive recursive filter
The recursive least square (RLS) algorithm is insensitive to the dispersions of the correlation matrix. Consequently, the usage of the RLS algorithm to update the adaptive recursive filter coefficients are attractive for the system modeling and identification fields. In this paper, an error function...
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| Published in | 1996 National Radio Science Conference pp. 451 - 458 |
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| Main Author | |
| Format | Conference Proceeding |
| Language | English |
| Published |
IEEE
1996
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| Subjects | |
| Online Access | Get full text |
| ISBN | 0780336569 9780780336568 |
| DOI | 10.1109/NRSC.1996.551135 |
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| Abstract | The recursive least square (RLS) algorithm is insensitive to the dispersions of the correlation matrix. Consequently, the usage of the RLS algorithm to update the adaptive recursive filter coefficients are attractive for the system modeling and identification fields. In this paper, an error function RLS (EFRLS) algorithm is derived for the adaptive recursive filter. Furthermore, a scaled version of the EFRLS algorithm is proposed where the computation complexity is significantly reduced. The scaled EFRLS algorithm can be realized in real time using the available digital signal processors. The convergence to the optimal solution of both the EFRLS algorithm and its scaled version is ensured while the general RLS algorithm fails to converge to the optimal solution for the multimodal performance criterion. |
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| AbstractList | The recursive least square (RLS) algorithm is insensitive to the dispersions of the correlation matrix. Consequently, the usage of the RLS algorithm to update the adaptive recursive filter coefficients are attractive for the system modeling and identification fields. In this paper, an error function RLS (EFRLS) algorithm is derived for the adaptive recursive filter. Furthermore, a scaled version of the EFRLS algorithm is proposed where the computation complexity is significantly reduced. The scaled EFRLS algorithm can be realized in real time using the available digital signal processors. The convergence to the optimal solution of both the EFRLS algorithm and its scaled version is ensured while the general RLS algorithm fails to converge to the optimal solution for the multimodal performance criterion. |
| Author | Soliet, E.A. |
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| Snippet | The recursive least square (RLS) algorithm is insensitive to the dispersions of the correlation matrix. Consequently, the usage of the RLS algorithm to update... |
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| StartPage | 451 |
| SubjectTerms | Adaptive control Adaptive filters Convergence Digital signal processors Iterative algorithms Least squares methods Mean square error methods Modeling Resonance light scattering Signal processing algorithms |
| Title | RLS solution for the adaptive recursive filter |
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