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The problem is solved in the approximations of a thin concentration boundary layer and finite dilution of a solute in the solvent.
First, in the past years significant advances have been achieved both in the approximations of the theories used to simulate materials from first-principles [1] and in the codes that implement them (many of which are distributed open-source).
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In consequence, the approximations of the inferred values are optimized and used to generate an adaptive value strength for the inserted watermark.
We are interested in the approximation of a steady hyperbolic problem.
The effective properties are first derived in the approximation of non-interacting inclusions.
In this paper, Set Membership functions estimation methodology is employed in the approximation of a given predictive control law.
An adaptive Kriging model is established to improve the computational efficiency and numerical accuracy in the approximation of design functions.
In the approximation of the activation function, a Taylor series and a look-up table (LUT) are used to achieve an accurate approximation.
This work concerns the role played by a couple of the planar circular restricted three-body problem in the approximation of the bicircular model.
Third-order Hermite splines are employed in the approximation of displacements and electric potential through the thickness.
Specifically, the error involved in the approximation of the nonlinear constraint that defines the magnitude of the back-off vector is reduced by the introduction of a more accurate linear approximation.
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