G. Golub and V. Pereyra, "Separable nonlinear least squares: the variable projection method and its applications," Institute of Physics, Inverse Problems, vol. 19, no. 2, pp. R1--R26, Apr. 2003. Home/Search Document Details and Download
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Computation of Parameters in Separable Nonlinear Dynamic Models.. - Wikström (Correct)
....A special case of model (1.1) is when k enters linearly and y nonlinearly. A problem of this kind is here called dynamic separable nonlinear but other names, like conditionally linear, are also used. An overview of the research, mainly when the model is separable but not dynamic, can be found in [7]. In this reference description of solution techniques, examples of application areas etc can be found. The purpose of this paper is to propose an iterative short cut algorithm for the solution of this special parameter estimation problem. Moreover, the e#ect of ill conditioning will be shortly ....
G.H. Golub and V. Pereyra. Separable nonlinear least squares: the variable projection method and its applications. Technical Report SCCM-02-07, Department of Computing Science, Stanford University, Stanford, CA 94305, USA, July 2002.
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G. Golub and V. Pereyra, "Separable nonlinear least squares: the variable projection method and its applications," Institute of Physics, Inverse Problems, vol. 19, no. 2, pp. R1--R26, Apr. 2003.
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G. Golub and V. Pereyra, "Separable nonlinear least squares: the variable projection method and its applications," Institute of Physics, Inverse Problems, vol. 19, no. 2, pp. R1--R26, Apr. 2003.
On time-domain and frequency-domain MMSE-based TEQ.. - Vanbleu, Ysebaert, .. (2004) (Correct)
No context found.
G. Golub and V. Pereyra, "Separable nonlinear least squares: the variable projection method and its applications," Institute of Physics, Inverse Problems, vol. 19, no. 2, pp. R1--R26, Apr. 2003.
On the relation between time-domain equalizers and.. - Vanbleu, Ysebaert, .. (2004) (Correct)
No context found.
G. Golub and V. Pereyra, "Separable nonlinear least squares: the variable projection method and its applications, " Institute of Physics, Inverse Problems, vol. 19, no. 2, pp. R1--R26, Apr. 2003.
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