A blind approach to the Hammerstein-Wiener model identification
By E. Bai. at - Automatisierungstechnik, 2002
334 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/476ff3c752957ac488898a87534333d8876dc628
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Feng Ding
- Yongsong Xiao
- Junxia Ma
- Tongwen Chen
- Peter Xiaoping Liu
- Yang Shi
- Masoud Hajarian
- Mehdi Dehghan
In Control and Systems Engineering
- Feng Ding
- Yongsong Xiao
- Junxia Ma
- Peter Xiaoping Liu
- Tongwen Chen
- Yang Shi
- Guangjun Liu
- Mehdi Dehghan
Citations in the corpus
- On the interpretation and practice of dynamical differences between Hammerstein and Wiener models (2005, methodology): “The method discussed in [ 6 ] does not assume prior knowledge but does assume that the input and output signals are sampled at different rates and that the output is oversampled.”
- Identification methods for Hammerstein nonlinear systems (2011, methodology): “The results have been extended to Hammerstein–Wiener systems [22].”
- Gradient-Based Identification Methods for Hammerstein Nonlinear ARMAX Models (2006, background): “To the authors’ best knowledge, many publications discussed the identification problem of nonlinear ARX models, or equation-error-like models [6–11], few addressed identification algorithms of Hammerstein systems with colored noises, especially the convergence problem of the algorithms involved, whi”
- Identification of Hammerstein nonlinear ARMAX systems (2005, methodology): “…consideration are the nonlinear ARX models, or equation-error-like models (Narendra & Gallman, 1966; Nešić & Mareels, 1998; Wigren & Nordsjö, 1999;Bai, 1998, 2002a,b; Chang & Luus, 1971), and few address parametric model identification methods and their convergence for the Hammerstein nonlinear…”
- Newton iterative identification for a class of output nonlinear systems with moving average noises (2013, methodology): “Hammerstein models, Wiener models, and their combinations are the three commonly used nonlinear models [9–13].”