2000
DOI: 10.1029/2000wr900232
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Cost‐effective long‐term groundwater monitoring design using a genetic algorithm and global mass interpolation

Abstract: Abstract. A new methodology for sampling plan design has been developed to reduce the costs associated with long-term monitoring of sites with groundwater contamination. The method combines a fate-and-transport model, plume interpolation, and a genetic algorithm to identify cost-effective sampling plans that accurately quantify the total mass of dissolved contaminant. The plume interpolation methods considered were inversedistance weighting, ordinary kriging, and a hybrid method that combines the two approache… Show more

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Cited by 165 publications
(112 citation statements)
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“…[8] GAs have been used in the past with various optimality criterion to develop optimal observation networks [Reed et al, 2000;McPhee and Yeh, 2006;Babbar-Sebens and Minsker, 2010]. However, many of these studies were challenged by the fact that GAs do not address the computational burden of the original model.…”
Section: Experimental Designmentioning
confidence: 99%
“…[8] GAs have been used in the past with various optimality criterion to develop optimal observation networks [Reed et al, 2000;McPhee and Yeh, 2006;Babbar-Sebens and Minsker, 2010]. However, many of these studies were challenged by the fact that GAs do not address the computational burden of the original model.…”
Section: Experimental Designmentioning
confidence: 99%
“…[137] Typical options are simplistic but efficient choices such as greedy search or sequential exchange [e.g., Christakos, 1992], classical stochastic search algorithms such as genetic algorithms [e.g., Reed et al, 2000aReed et al, , 2000b, or simulated annealing [e.g., Laarhoven and Aarts, 1992], or more modern versions such as the CMA-ES evolutionary search [Hansen et al, 2003]. A promising recent alternative is to combine different global and local search strategies, such as in the AMAL-GAM general-purpose optimization algorithm by Vrugt et al [2009].…”
Section: A3 Optimization Algorithmsmentioning
confidence: 99%
“…It can be used to optimize (1) what types of data (e.g., material parameters, state variables) to collect, (2) where to sample (e.g., the spatial layout and time schedule of observation networks), and (3) how to best excite the system to observe an informative response (e.g., designing tracer injections or hydraulic tests). Many applications in groundwater hydrology can be found in the literature [e.g., James and Gorelick, 1994;Reed et al, 2000a;Herrera and Pinder, 2005;Nowak et al, 2010;Leube et al, 2012].…”
Section: Introductionmentioning
confidence: 99%
“…The hillslope experiment illustrated in Figure 4d follows the same approach, with soil moisture/pressure sensors within the vadose zone, and piezometers below the water table, all deployed on a regular or irregular grid as desired for the purpose of closing water balances at the hillslope scale. Note that in each example, optimal locations for sensors can be identified by combining a priori field information with inverse models or stochastic uncertainty forecasts to meet experimental objectives (for reviews on network design, see Rodriguez-Iturbe and Mejia [1974], Langbein [1979], Sun [1994], Herrera de Olivares [1998], and Reed et al [2000]). …”
Section: Upscaling the Experiment: The Watershedmentioning
confidence: 99%