A three-dimensional model, where the subcategory "curricular" was further divided into the subcategories "statics" and "dynamics".
The authors aim to propose a one-dimensional model, where the room is divided into several control volumes.
A quasi-one-dimensional model where the impact of obstacles is accounted for through a drag-force term is explored.
We simulated a two-dimensional model where each site i (i = 1, …, L2, L = 32) is an excitable cellular automaton which cyclically goes through its four states (representing quiescence, excitation and two states for refractoriness).
Despite this, the emPHasis-10 fits a uni-dimensional model where each question carries a similar weighting.
Most work has been performed considering bi-dimensional models where the numerical methodology has been developed.
The latter alternatively maintains that individuals preserve their own cultural heritage and at the same time adapt to the host society; it is based on two-dimensional models where maintaining one's own ethnic identity is independent from the assimilation of the new culture.
The proposed approach is able to generate reasonable optode configurations adapted to specific geometries, even in situations (such as complex three-dimensional models) where optimal setups are not intuitively obvious.
Clearly, the application of such a function allows a higher-dimensional modeling, where the dependent variable estimation of the prediction sample is dependent on the distance of its corresponding regressor from that of the calibration samples in the database.
