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The transport of solute/heat in porous media is modeled by the convection dispersion equation.
Heat transfer through fins subject to two different convective media is modeled and analyzed analytically in this work.
The propagation of electromagnetic waves in general media is modeled by the time-dependent Maxwell's partial differential equations (PDEs), coupled with constitutive laws that describe the response of the media.
In particular, the decay of the mechanical properties of the elastic media is modeled by means of two-dimensional smooth functions, which are the Gaussian and the ellipse shaped ones.
The anisotropic velocity slip at interfaces of unidirectional fibrous porous media is modeled via an effective tensorial Navier-slip model and, through extensive numerical simulations, the slip length tensor is fully characterized in a closed form for the applications to composites manufacturing.
Light transport in scattering media is modeled by the RTE, which is the integro-differential equation describing a balance of radiation along an given direction s [ 20].
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Porous media is modelled by a network of capillaries.
The grounding system of a class of power transmission line towers involving inhomogeneous conductive media is modelled in order to simulate its behaviour in case that a current earth fault takes place.
The translating media are modeled as taut strings with fixed boundaries.
The heterogeneities of porous media are modeled by a simple power law, which describes the relationship between permeability and porosity.
Two comprehensive kinetic models reported in the literature for the copper deposition in sulfate media are modeled and compared with experimental data (linear sweep voltammetry) in order to disclose the role and phase of the cuprous species as intermediates.
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