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A mathematical model consisting of three partial differential equations, accounting for convection, longitudinal dispersion and chemical reaction, describes these chromatographic reactions.
A mathematical model consisting of a system of 2m+1 nonlinear hyperbolic partial differential equations is reduced to that of 2m first-order ordinary differential equations.
A general mathematical model consisting of three nonlinear partial differential equations is reduced to quadratures or two first-order ordinary differential equations.
A mathematical model consisting of mass balance equations and accounting for bioreaction and mass transfer is presented to describe both unsteady and steady-state degradation of phenol in a biofilter.
In this paper, a new mathematical model consisting of geodesics, semi-geodesics and stable splines is presented for fiber path design, and mathematical principles and algorithm are given for machine path calculation.
A 3-dimensional mathematical model, consisting of N S equations and energy conservation equation, with the conjugate heat transfer between the heat sink base and liquid coolant taken into consideration is solved numerically.
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The mathematical model consists of a nonlinear cross-diffusion system with evaporation and absorption sources.
The mathematical model consists of balance equations for gas and liquid phases.
The developed mathematical model consists of the assumption of a tiny mass stuck on the nanoplates.
The mathematical model consists of treating stagnant molecular diffusion from a multiple particle system.
The mathematical model consists of a stable component and a fluctuating component.
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Justyna Jupowicz-Kozak
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