2000
DOI: 10.1061/(asce)0733-9496(2000)126:2(48)
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Accuracy of Neural Network Approximators in Simulation-Optimization

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Cited by 110 publications
(53 citation statements)
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“…The proposed framework has roots in surrogate modeling which is concerned with developing and utilizing more efficient but lower-fidelity models as surrogates of computationally intensive highfidelity (original) models [Razavi et al, 2012]. There are two general families of surrogate modeling strategies: (1) response surface surrogates which utilize statistical or datadriven function approximation methods such as kriging and neural networks to emulate one (or multiple) response(s) of an original model [Broad et al, 2010;Johnson and Rogers, 2000;Regis and Shoemaker, 2007;Yan and Minsker, 2011], and (2) lower-fidelity physically based surrogates which are simplified models of the original system of interest and conceptually or directly preserve its governing physics [Forrester et al, 2007;Mondal et al, 2010;Robinson et al, 2008]. The proposed framework in this study shares some features with lower-fidelity physically based surrogate modeling when used for model calibration.…”
Section: Motivation and Objectivementioning
confidence: 99%
“…The proposed framework has roots in surrogate modeling which is concerned with developing and utilizing more efficient but lower-fidelity models as surrogates of computationally intensive highfidelity (original) models [Razavi et al, 2012]. There are two general families of surrogate modeling strategies: (1) response surface surrogates which utilize statistical or datadriven function approximation methods such as kriging and neural networks to emulate one (or multiple) response(s) of an original model [Broad et al, 2010;Johnson and Rogers, 2000;Regis and Shoemaker, 2007;Yan and Minsker, 2011], and (2) lower-fidelity physically based surrogates which are simplified models of the original system of interest and conceptually or directly preserve its governing physics [Forrester et al, 2007;Mondal et al, 2010;Robinson et al, 2008]. The proposed framework in this study shares some features with lower-fidelity physically based surrogate modeling when used for model calibration.…”
Section: Motivation and Objectivementioning
confidence: 99%
“…This is virtually reduced to near zero with ANN as the simulator. Johnson and Rogers (2000) have, concluded that ANN replaces the full model. In the present study, since the ANN is trained within the full range in which each decision variable is varied, it is indeed true that ANN fully replaces the SHARP simulation model.…”
Section: Computational Timementioning
confidence: 99%
“…(1) methods that reduce the execution time required for the simulation model through parallel algorithms and computer architectures (Dougherty 1991;Tompson et al 1994); and (2) methods that use an approximation of the simulation model, called a meta-model, to quickly supply predictions during the course of the search (Johnson & Rogers 2000). This latter approach is the focus of the current study.…”
Section: Introductionmentioning
confidence: 99%
“…ANNs impose fewer constraints on the functional form of the relationships between input and output variables, making them a logical choice for application when the complexity of the mapping is difficult to anticipate. Multilayer perceptrons trained by a backpropagation learning algorithm have been successfully used in modeling complex relations such as rainfall -runoff processes (Smith & Eli 1995), prediction of daily stream flows (Sureerattanan & Phein 1997), forecasting water quality parameters (Maier & Dandy 1996), inferring reservoir operating rules (Raman & Chanramoulia 1996;Ponnambalam et al 2003;Mousavi et al 2007), groundwater systems operation and conjunctive-use modeling (Ranjithan et al 1993;Rogers & Dowla 1994;Johnson & Rogers 2000). Broad et al (2005) …”
Section: Introductionmentioning
confidence: 99%