2012
DOI: 10.13031/2013.42263
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MT3DMS: Model Use, Calibration, and Validation

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Cited by 62 publications
(37 citation statements)
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“…Thus, we set q = 0 in the interaction Hamiltonian H I . Here, we have excluded the possibility of an inhomogeneous superfluid phase (i.e., q = 0), which may exist in the presence of an in-plane Zeemanfield [37]. This is consistent with the two-body calculation [13,27,38] that the ground state of two particles in our Hamiltonian always has zero center-of-mass momentum.…”
Section: Mean Field Theorysupporting
confidence: 84%
“…Thus, we set q = 0 in the interaction Hamiltonian H I . Here, we have excluded the possibility of an inhomogeneous superfluid phase (i.e., q = 0), which may exist in the presence of an in-plane Zeemanfield [37]. This is consistent with the two-body calculation [13,27,38] that the ground state of two particles in our Hamiltonian always has zero center-of-mass momentum.…”
Section: Mean Field Theorysupporting
confidence: 84%
“…The loss function in the model is trying to minimize the fraction of variance unexplained, or the residual sum of squares divided by the total sum of squares (equation (8)). The loss function is also a part of Nash-Sutcliffe efficiency (NSE; equation (9)), which is a widely used performance evaluation method for hydrological modeling (Arnold et al, 2012;Krause et al, 2005). It is also the main evaluation method used in this study.…”
Section: Model Settingsmentioning
confidence: 99%
“…where Y i is the observation at time i, b Y i is the model result at time i,Ȳ is the mean of all observations, and n is the total number of observations. NSE ranges from −∞ to 1, and the closer its value is to 1, the better the model performs (Arnold et al, 2012). Other performance statistics including Pearson's correlation coefficient (r), percent bias (BIAS), and normalized root-mean-square error (NRMSE) are used for model evaluation (equations (10)-(12)).…”
Section: Loss Functionmentioning
confidence: 99%
“…The groundwater mean age, integrating the effects of dispersion, diffusion and mixing over the length of flow paths, may be a more sound approach to determine the spatial distribution of ages than the use of advective ages or point measurements of tracer-age, where the implicit assumption of piston flow is made (Cornaton and Perrochet, 2006;Newman et al, 2010). Groundwater age distribution controlled by advection and dispersion was simulated using the MT3DMS program (Zheng and Wang, 1999;Zheng et al, 2012) in a steady-state mode. The same code can be used to simulate the heat transfer when effects of buoyancy and changes in viscosity are small (Hecht-Méndez et al, 2010).…”
mentioning
confidence: 99%