4.1 Article

EVALUATION OF DIFFERENT MATHEMATICAL MODELS IN THE CFD-DEM SIMULATION OF CONICAL SPOUTED BED FLUID DYNAMICS

Journal

Publisher

ASSOC CHEMICAL ENG
DOI: 10.2298/CICEQ110707002B

Keywords

drag model; particle rotation; turbulence model; sorghum grains

Funding

  1. Coordenacao de Aperfeicoamento de Pessoal de Nivel Superior - Brasil (CAPES) [001]
  2. Conselho Nacional de Desenvolvimento Cientifico e Tecnologico - Brasil (CNPq)

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The input parameters, empirical, and semi-empirical models have a significant influence on the results of CFD-DEM simulations, particularly when considering particle rotation. The inclusion of particle rotation in the model is crucial to approximate results with experimental behavior. Among the drag models evaluated, the Koch-Hill drag model showed the best fit with the experimental data, with deviations less than 10%.
The input parameters, empirical, and semi-empirical models significantly influence the responses obtained by CFD-DEM simulations. In this work, the effects of three turbulence models, three conditions of the particle rotation, and five drag models, on the fluid dynamic behavior of a conical spout bed applied to the doting of sorghum grains were evaluated. Experimental data on the solids pressure drop, height, and shape of the fountain were used to validate the simulations. Results showed the importance of including the particle rotation in the model to approximate the results simulated with the experimental behavior. Compared with experimental data, considering the particle rotation by the Dennis et al. model, the deviation was 2% for the fountain height and 9. 18% for the pressure drop. Whereas, for the model without the particle rotation, the deviations were 106.33 and 4231% for the fountain height and pressure drop, respectively. For the analyzed case, the standard k-epsilon turbulence model showed a greater agreement with the experimental data. For the drag models evaluated, the best fit with the experimental data was obtained by the Koch-Hill drag model, followed by the Gidaspow model, with deviations less than 10%.

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