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Modeling is usually done by fitting simple models (linear or quadratic, as a rule) to response values obtained from standard or augmented factorial designs.
Furthermore, machine learning algorithms are increasingly being employed in the natural sciences, and while accurate predictions can serve to validate scientific models, the end goal of such modeling is usually to interpret the models to gain scientific insight.
GIC modeling is usually done in two steps: 1) Calculate the horizontal electric field at the Earth's surface and 2) calculate the current driven by the electric field in a specific conductor system.
In addition, data modeling is usually proprietary (technical specifications belong to the editor and are not available for users), barely collaborative and incapable to this date of handling the complexity of these infrastructure projects (MINnD UC 6-1 2016; MINnD UC-3 2016; MINnD 2014).
Mathematical modeling is usually taken into account when dealing with the experimental data.
Even when a statistically significant benefit on OS has been demonstrated, modeling is usually needed to predict the tail of the survival curves in order to estimate the mean gain in life expectancy.
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Although high-fidelity models can provide an accurate estimation, running these models is usually time-consuming.
A normal distribution model is usually used to determine the structural steel resistance factors.
A subsequent translation from 2D-drawings to 3D-models is usually necessary.
When implementing these systems, a management model is usually designed to maximise technical and financial sustainability.
Therefore, the performance of a hydrological model is usually scale-dependent.
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