2015
DOI: 10.1080/17797179.2016.1191120
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Levenberg-Marquardt’s and Gauss-Newton algorithms for parameter optimisation of the motion of a point mass rolling on a turntable

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Cited by 7 publications
(4 citation statements)
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“…This could be used to solve the parameter estimation problem for compartmental models such as the SIR and SEIR models. Basically, the LM algorithm is the combination of the gradient descent method and Gauss-Newton method (Haddout and Rhazi, 2015). The LM method acts more like a gradient-descent method when the parameters are far from their optimal value, and becomes more like the Gauss-Newton one when the parameters are close to the optimal value.…”
Section: /17mentioning
confidence: 99%
“…This could be used to solve the parameter estimation problem for compartmental models such as the SIR and SEIR models. Basically, the LM algorithm is the combination of the gradient descent method and Gauss-Newton method (Haddout and Rhazi, 2015). The LM method acts more like a gradient-descent method when the parameters are far from their optimal value, and becomes more like the Gauss-Newton one when the parameters are close to the optimal value.…”
Section: /17mentioning
confidence: 99%
“…Thus, Under the BDregular condition, they prove that PSA-LMM is locally superlinearly convergent, for semi-smooth equations and locally quadratically convergent for strongly semi-smooth equations. In [4], Haddout and Rhazi try solving the problem of non-linear least squares, based upon LM and Gauss-Newton methods by minimizing the sum of squares of errors between the data and model prediction.…”
Section: Related Workmentioning
confidence: 99%
“…This could be used to solve the parameter estimation problem for compartmental models such as the SIR and SEIR models. Basically, the LM algorithm is the combination of the gradient descent method and Gauss–Newton method ( Haddout & Rhazi, 2015 ). The LM method acts more like a gradient-descent method when the parameters are far from their optimal value, and becomes more like the Gauss–Newton one when the parameters are close to the optimal value.…”
Section: Introductionmentioning
confidence: 99%