System Identification Using LMS Algorithm and Huber Cost Function Minimization
Modelling a FIR Filter using LMS Algorithm and, Huber's Cost Function Minimization for presence of a certain percentage of outliers.
Here we have to identify and model a 3-tap FIR filter with weights [0.26 0.93 0.26].
This has to be done using:
1) Mean Square error minimization (LMS Algorithm)-
The reference signal is corrupted by additive white gaussian noise (mean=0, standard deviation=0.1)
2) Huber Loss Minimization (with 10 to 20 percent outlier added to the noise)
The reference signal is corrupted by additive white gaussian noise (mean=0, standard deviation=0.05)
Citar como
Sambit Behura (2025). System Identification Using LMS Algorithm and Huber Cost Function Minimization (https://la.mathworks.com/matlabcentral/fileexchange/65901-system-identification-using-lms-algorithm-and-huber-cost-function-minimization), MATLAB Central File Exchange. Recuperado .
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- Signal Processing > Signal Processing Toolbox > Digital and Analog Filters > Digital Filter Design > Adaptive Filters >
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System Identification Using LMS Algorithm and Huber Cost Function Minimization/Huber Cost Function/
System Identification Using LMS Algorithm and Huber Cost Function Minimization/LMS Error Cost Function/
| Versión | Publicado | Notas de la versión | |
|---|---|---|---|
| 1.0.0.0 | Problem Statement Updated Problem Statement Updated |
