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High-Precision and Efficient Calibration of Robot Polishing Systems Using an Adaptive Residual EKF Optimized by MIPO. [PDF]
Wang L +7 more
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Cave reservoir characterization method driven by GA-KPCA and geological knowledge. [PDF]
Ren W, Chen H, Wang R, Zhang T, Li L.
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Kernel-DMD for multiome data integration and control. [PDF]
Pierides I +3 more
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AI and Machine Learning for Proteomics-Driven Drug Discovery: Methods, Tools, and Best Practices. [PDF]
Basak S.
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Hyperspectral-Imaging-Based ECNN-1D for Accurate Origin Classification of Fragrant Pears. [PDF]
Liang Z +7 more
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A fast nonlinear model identification method
IEEE Transactions on Automatic Control, 2005The identification of nonlinear dynamic systems using linear-in-the-parameters models is studied. A fast recursive algorithm (FRA) is proposed to select both the model structure and to estimate the model parameters. Unlike orthogonal least squares (OLS) method, FRA solves the least-squares problem recursively over the model order without requiring ...
Li, Kang, Peng, Jian Xun, Irwin, George
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Experimental Nonlinear Model Identification of a Highly Nonlinear Resonator
In this work, two model identification methods are used to estimate the nonlinear large deformation behavior of a nonlinear resonator in the time and frequency domains. A doubly clamped beam with a slender geometry carrying a central intraspan mass when subject to a transverse excitation is used as the highly nonlinear resonator.
Yildirim, Tanju +5 more
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Model quality in nonlinear sm identification
42nd IEEE International Conference on Decision and Control (IEEE Cat. No.03CH37475), 2004In the paper, the problem of identifying nonlinear regression models with "small" simulation errors is investigated. Models identified by classical methods minimizing the prediction error, do not necessary give "good" simulation error on future inputs and even boundedness of this error is not guaranteed.
MILANESE, Mario, NOVARA, Carlo
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Identification of nonlinear errors-in-variables models
Automatica, 2002The publication deals with a generalization of a classical eigenvalue-decomposition method first developed for errors-in-variables linear system identification. An identification algorithm is presented for nonlinear, but linear in parameters errors-in-variables models using nonlinear polynomial eigenvalue-eigenvector decompositions.
István Vajk, Jenö Hetthéssy
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