4.5 Article

Discrete element model for powder grain interactions under high compressive stress

Journal

INTERNATIONAL JOURNAL OF FRACTURE
Volume -, Issue -, Pages -

Publisher

SPRINGER
DOI: 10.1007/s10704-023-00724-9

Keywords

Discrete element; Peridynamics; Powder; Compaction; Multipoint contact

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A reduced order, nonlocal model is proposed for the contact force between initially spherical particles under compression. The model is calibrated using detailed three-dimensional peridynamic simulations of single grains under compressive loading and takes into account large deformation and fracture. The model is then applied to test data on the compaction of microcrystalline cellulose bulk powder.
A reduced order, nonlocal model is proposed for the contact force between initially spherical particles under compression. The model in effect provides the normal component of the interaction force between elements in the discrete element method (DEM). It is applicable to high relative density and large stress in powder compaction. It takes into account the mutual interaction between multiple points of contact, in contrast to the usual assumption in DEM of pair interactions. The mathematical form of the model is derived from a variational formulation that leads to the momentum balance for the forces on each grain. The model is calibrated mainly using detailed three dimensional peridynamic simulations of single grains under compressive loading by rigid plates that move radially with prescribed velocity. This calibration takes into account the large deformation and fracture of the grains. The interaction model also includes terms for the unloading behavior and adhesion. As validation, the model is applied to test data on the compaction of microcrystalline cellulose bulk powder.

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