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The proposed mathematical model consisted of the partial differential equations for gas reactant flow in the external gas phase around a catalyst sphere, mass transport in the gas phase, and two-dimensional diffusion reaction in the catalytic sphere.
The mathematical model consisted of simultaneous differential equations and was solved by Euler's method.
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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.
The mathematical model, consisting of vector transmission and sexual transmission, is from the study proposed by Gao et al. [7].
The gasifier's mathematical model consists of three separate sub-models, each describing the processes in the corresponding zone.
The mathematical model consists of a set of coupled, linear partial differential equations with time-dependent coefficients.
The mathematical model consists of an explicit, arithmetic, sequential order of equations with logical steps, which converts numerical inputs into numerical outputs (Dingman 2002).
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