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Development and applications of numerical methods devoted to reactive interface simulations are presented.
We discuss the intrinsic discrete nature of some of the factors appearing in the field equations, underlining the exception represented by the constitutive term, the discretization of which is maintained as the key issue for numerical methods devoted to field problems.
Overall, a number of specific methods devoted to segmenting skin regions have been developed.
Moreover, many methods devoted to solving one of these problems can be extended, with suitable modifications, to solving the mixed equilibrium problem (MEP).
The whole detection method entails five processing stages on a 3D memory structure, so it presents a higher computational complexity than methods devoted to the detection of individual features.
Li and He [12] have proposed the fractional complex transformation to convert the nonlinear partial fractional differential equations into ordinary differential equations so that all analytical methods devoted to advanced calculus can be applied to fractional calculus.
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We have subsequently designed a mapping method devoted to the preservation of neighborhood ranks rather than their dissimilarities: RankVisu.
The objective of this paper is to present a mechanical model, combined with a numerical method, devoted to the form-finding of the cytoskeleton structure (shape and internal forces) when a cell adheres on a substrate.
This work is based on a very classical and easy-to-handle cubic equation of state (EoS) coupled with a performing group contribution method devoted to the estimation of binary interaction parameters.
In this paper, we present some improvements, in terms of accuracy and speed-up, for a particular well adapted Discontinuous Galerkin method devoted to the time-domain Maxwell equations.
In [19], a method devoted to determine these matrices in the case of binary codes was presented.
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