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The transport of gangue through flotation froth has been described by solving the convection diffusion equation.
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The velocity profiles of fluids in the microchannel were described by solving Navier Stokes equations derived from the conservation law of mass and momentum in fluid dynamics.
Exact methods to solve the STS problem have been described by Lee et al. [28,29], a tabu search based heuristic was developed by Xu et al. [46].
The changes in the absorption coefficients are described by a parameter to solve the difficulty in l p minimization.
The two-dimensional plane strain problem of an infinite isotropic elastic domain subjected to the uniform far-field load and containing an isotropic elastic circular inhomogeneity whose interface is described by the Steigmann Ogden model is solved analytically.
When the problem to solve is described by systems of partial differential equations with fundamental solutions, this method can be successfully applied even if the boundary conditions are not linear, as in the case of the problem considered in this paper.
The latter is used to compute the electrostatic potential in space, while the time evolution of the local concentrations of mobile ions is described by the diffusion equation, and solved self-consistently with the Poisson equation.
The assumption is that at steady state each network component fluctuates about its mean level, given by solving Equation 1, and is described by a Gaussian distribution.
The vibration responses of cylindrical shells are described by modified Fourier series expansions and solved by Rayleigh-Ritz method involving Flügge shell theory.
The steady-state aeroelastic problem is described by a three-field formulation and solved by a staggered procedure, coupling a potentially detailed structural finite element model and a finite volume discretization of the Euler flow.
The steady-state electromechanical problem is described by a three-field formulation and solved by a staggered procedure, coupling a structural finite element model and a finite element discretization of the electrostatic field.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com