PFC

PFC (Particle Flow Code) is a general purpose, distinct-element modeling (DEM) framework that is available as two- and three-dimensional programs (PFC2D and PFC3D, respectively). PFC Suite includes both PFC2D and PFC3D. PFC2D can also be purchased separately. PFC models synthetic materials composed of an assembly of variably-sized rigid particles that interact at contacts to represent both granular and solid materials. PFC models simulate the independent movement (translation and rotation) and interaction of many rigid particles that may interact at contacts based on an internal force and moment. Particle shapes can include disks in 2D, or spheres in 3D, rigidly connected “clumps” of disks in 2D, or spheres in 3D, and convex polygons in 2D or polyhedra in 3D. Contact mechanics obey particle-interaction laws that update internal forces and moments. PFC includes twelve built-in contact models with the facility to add custom C++ User-Defined Contact Models (UDMs).


References in zbMATH (referenced in 14 articles )

Showing results 1 to 14 of 14.
Sorted by year (citations)

  1. Feng, Y. T.: An energy-conserving contact theory for discrete element modelling of arbitrarily shaped particles: basic framework and general contact model (2021)
  2. Caulk, Robert; Scholtès, Luc; Krzaczek, Marek; Chareyre, Bruno: A pore-scale thermo-hydro-mechanical model for particulate systems (2020)
  3. Lai, Zhengshou; Chen, Qiushi; Huang, Linchong: Fourier series-based discrete element method for computational mechanics of irregular-shaped particles (2020)
  4. Zhao, Shiwei; Zhao, Jidong; Lai, Yuanming: Multiscale modeling of thermo-mechanical responses of granular materials: a hierarchical continuum-discrete coupling approach (2020)
  5. Chiu, Chia-Chi; Weng, Meng-Chia; Huang, Tsan-Hwei: Modeling roughness effect of joint using rough-joint model (2017)
  6. Pérez Morales, Irvin; Muniz De Farias, Márcio; Roselló Valera, Roberto; Recarey Morfa, Carlos; Martínez Carvajal, Hernán Eduardo: Contributions to the generalization of advancing front particle packing algorithms (2016)
  7. Qu, X. L.; Fu, G. Y.; Ma, G. W.: An explicit time integration scheme of numerical manifold method (2014)
  8. Ke, Chien-Chung; Kuo, Cheng-Lung; Hsu, Shih-Meng; Liu, Shang-Chia; Chen, Chao-Shi: Two-dimensional fracture mechanics analysis using a single-domain boundary element method (2012)
  9. Koyama, Tomofumi; Nishiyama, Satoshi; Yang, Meng; Ohnishi, Yuzo: Modeling the interaction between fluid flow and particle movement with discontinuous deformation analysis (DDA) method (2011)
  10. Hu, Minyun; O’Sullivan, Catherine; Jardine, Richard R.; Jiang, Mingjing: Stress-induced anisotropy in sand under cyclic loading (2010)
  11. Lo, C. Y.; Bolton, M. D.; Cheng, Y. P.: Velocity fields of granular flows down a rough incline: a DEM investigation (2010)
  12. Mohamed, Abdalsalam; Gutierrez, Marte: Comprehensive study of the effects of rolling resistance on the stress-strain and strain localization behavior of granular materials (2010)
  13. Zhou, Gordon G. D.; Ng, Charles W. W.: Numerical investigation of reverse segregation in debris flows by DEM (2010)
  14. Utili, S.; Nova, R.: DEM analysis of bonded granular geomaterials (2008)