- Title
- 3D formulation of the deformable discrete element method
- Creator
- Rojek, Jerzy; Nosewicz, Szymon; Thoeni, Klaus
- Relation
- ARC.DP190102407 http://purl.org/au-research/grants/arc/DP190102407
- Relation
- International Journal for Numerical Methods in Engineering Vol. 122, Issue 14, p. 3335-3367
- Publisher Link
- http://dx.doi.org/10.1002/nme.6666
- Publisher
- John Wiley & Sons
- Resource Type
- journal article
- Date
- 2021
- Description
- This work presents a 3D extension of the deformable discrete element method (DDEM) developed previously for 2D problems. The 3D formulation employs spherical particles. The particle deformation is made up of a global and local deformation mode. The global mode is assumed to be produced by uniform stress due to the contact forces. Particle deformability yields a nonlocal contact model, in which one contact between particles is influenced by contacts with other particles. It also leads to the formation of new contacts in the particle assembly. The DDEM affects the behavior of the granular material at the macroscopic level and gives new possibilities in material modeling by the discrete element method (DEM). The new algorithm is verified on a unconfined uniaxial compression test of a cuboid specimen discretized with equal-size bonded particles aligned in a simple cubic pattern using an analytical solution. Enhanced modeling capabilities are presented by simulating cylindrical specimens discretized with a nonuniform size of bonded particles. The micro–macro relationships for elastic parameters are obtained. It is shown that the DDEM extends the range of the Poisson's ratio achievable with the DEM. Additional simulations are performed to determine the stability limits of the DDEM.
- Subject
- average stress; deformable particles; discrete element method; elastic constants; micro-macro relationships; nonlocal contact model
- Identifier
- http://hdl.handle.net/1959.13/1474890
- Identifier
- uon:49404
- Identifier
- ISSN:0029-5981
- Language
- eng
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