Publication | Open Access
On damping parameters of Levenberg-Marquardt algorithm for nonlinear least square problems
26
Citations
20
References
2021
Year
Numerical AnalysisSearch OptimizationReduced Order ModelingEngineeringNonlinear OptimizationStructural OptimizationComputational MechanicsUnconstrained OptimizationNonlinear Mechanical SystemNonlinear System IdentificationNonlinear Parameter μCurve FittingApproximation TheoryLinear OptimizationContinuous OptimizationLevenberg-marquardt AlgorithmInverse ProblemsSelf-scaling ParameterNonlinear Signal ProcessingLeast SquaresVibration Control
Abstract The Levenberg-Marquardt (LM) algorithm is a widely used method for solving problems related to nonlinear least squares. The method depends on a nonlinear parameter μ known as self-scaling parameter that affects the performance of the algorithm. In this paper we examine the effect of various choice of parameters and of relaxing the line search. Numerical results obtained are used to compare the performance using standard test problems which show that the proposed alternatives are promising.
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