2006
DOI: 10.1016/j.jhydrol.2005.11.058
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An advanced regularization methodology for use in watershed model calibration

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Cited by 66 publications
(40 citation statements)
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“…There are two different executable programs, which are used to call methods in this dll. HBV-light-GUI provides the user with a graphical user interface to interact with the model, and HBV-light-CLI is a command line interface allowing the user to run HBV-light from the command line or other applications such as PEST, which is a computer program for modelindependent parameter estimation and uncertainty analysis (Doherty and Johnston, 2003;Doherty and Skahill, 2006). With HBV-light-CLI it is also possible for the user to easily program tools for repetitive simulation tasks.…”
Section: Technical Implementationmentioning
confidence: 99%
“…There are two different executable programs, which are used to call methods in this dll. HBV-light-GUI provides the user with a graphical user interface to interact with the model, and HBV-light-CLI is a command line interface allowing the user to run HBV-light from the command line or other applications such as PEST, which is a computer program for modelindependent parameter estimation and uncertainty analysis (Doherty and Johnston, 2003;Doherty and Skahill, 2006). With HBV-light-CLI it is also possible for the user to easily program tools for repetitive simulation tasks.…”
Section: Technical Implementationmentioning
confidence: 99%
“…Several researchers have tried to calibrate HSPF using the Parameter Estimation (PEST) software tool [5,[14][15][16]. However, the Gauss-Levenberg-Marquardt (GLM) search algorithm employed in PEST is not necessarily capable of locating a global optimum solution, and its performance is dependent upon an initial parameter set specified by the user [16,17].…”
Section: Introductionmentioning
confidence: 99%
“…When this dimension becomes so large that the unknowns cannot be uniquely constrained by the data, the problem is said to be ill posed or poorly conditioned. ''Regularization'' is a mathematical strategy that helps to stabilize ill-posed problems by the enabling the inclusion of additional information [e.g., Tikhonov and Arsenin, 1977;Lawson and Hanson, 1995;Weiss and Smith, 1998;Doherty and Skahill, 2006;Linden et al, 2005;Tonkin and Doherty, 2005;Isaaks and Srivastava, 1989]. By using prior information (either direct or indirect) related to the parameters, regularization is able to ''better condition'' the objective function response surface, either via some kind of penalty function [Carrera and Neuman, 1986;Doherty and Skahill, 2006] or by imposing constraints that reduce the dimensionality of the parameter search space [see Pokhrel et al, 2008Pokhrel et al, , 2009].…”
Section: Introductionmentioning
confidence: 99%