In this paper, a fast identification algorithm for nonlinear dynamic stochastic system identification is presented. The algorithm extends the classical Orthogonal Forward Regression (OFR) algorithm so that instead of using the Error Reduction Ratio (ERR) for term selection, a new optimality criterion —Shannon’s Entropy Power Reduction Ratio(EPRR) is introduced to deal with both Gaussian and non-Gaussian signals. It is shown that the new algorithm is both fast and reliable and examples are provided to illustrate the effectiveness of the new approach
The derivations of orthogonal least squares algorithms based on the principle of Hsia's method and g...
This book provides engineers and scientists in academia and industry with a thorough understanding o...
This article reviews some recent and current research work with emphasis on new recommended spectral...
A new ultra-least squares (ULS) criterion is introduced for system identification. Unlike the standa...
A sparse representation, with satisfactory approximation accuracy, is usually desirable in any nonl...
Identification algorithms based on the well-known linear least squares methods ofgaussian eliminatio...
This reports describes the basic ideas behind a novel parameter identification algorithm exhibiting ...
Model structure selection plays a key role in nonlinear system identification. The first step in non...
A new iOFR-MF (iterative orthogonal forward regression--modulating function) algorithm is proposed t...
This paper describes the basic ideas behind a novel prediction error parameter identification algori...
A new iterative orthogonal least squares forward regression (iOFR) algorithm is proposed to identify...
A new adaptive orthogonal least squares (AOLS) algorithm is proposed for model subset selection and ...
In non-linear system identification the set of non-linear modelsis very rich and the number of param...
Model structure selection plays a key role in non-linear system identification. The first step in no...
An identification methodology for nonlinear dynamic systems using Gaussian process prior models is p...
The derivations of orthogonal least squares algorithms based on the principle of Hsia's method and g...
This book provides engineers and scientists in academia and industry with a thorough understanding o...
This article reviews some recent and current research work with emphasis on new recommended spectral...
A new ultra-least squares (ULS) criterion is introduced for system identification. Unlike the standa...
A sparse representation, with satisfactory approximation accuracy, is usually desirable in any nonl...
Identification algorithms based on the well-known linear least squares methods ofgaussian eliminatio...
This reports describes the basic ideas behind a novel parameter identification algorithm exhibiting ...
Model structure selection plays a key role in nonlinear system identification. The first step in non...
A new iOFR-MF (iterative orthogonal forward regression--modulating function) algorithm is proposed t...
This paper describes the basic ideas behind a novel prediction error parameter identification algori...
A new iterative orthogonal least squares forward regression (iOFR) algorithm is proposed to identify...
A new adaptive orthogonal least squares (AOLS) algorithm is proposed for model subset selection and ...
In non-linear system identification the set of non-linear modelsis very rich and the number of param...
Model structure selection plays a key role in non-linear system identification. The first step in no...
An identification methodology for nonlinear dynamic systems using Gaussian process prior models is p...
The derivations of orthogonal least squares algorithms based on the principle of Hsia's method and g...
This book provides engineers and scientists in academia and industry with a thorough understanding o...
This article reviews some recent and current research work with emphasis on new recommended spectral...