Neper

Neper: polycrystal generation and meshing. Neper is a software package for polycrystal generation and meshing. It can deal with 2D and 3D polycrystals with very large numbers of grains.

Keywords for this software

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References in zbMATH (referenced in 52 articles , 1 standard article )

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  1. Grilli, Nicolò; Hu, Daijun; Yushu, Dewen; Chen, Fan; Yan, Wentao: Crystal plasticity model of residual stress in additive manufacturing using the element elimination and reactivation method (2022)
  2. Böhm, Christoph; Hudobivnik, Blaž; Marino, Michele; Wriggers, Peter: Electro-magneto-mechanically response of polycrystalline materials: computational homogenization via the virtual element method (2021)
  3. Coelho, Karolinne O.; Devloo, Philippe R. B.; Gomes, Sônia M.: Error estimates for the scaled boundary finite element method (2021)
  4. El Majaty, Youssri; Brenner, Renald; Leblond, Jean-Baptiste: FFT-based micromechanical simulations of transformation plasticity. Comparison with a limit-analysis-based theory (2021)
  5. El Shawish, S.; Mede, T.; Hure, J.: A single grain boundary parameter to characterize normal stress fluctuations in materials with elastic cubic grains (2021)
  6. Gay Neto, Alfredo; Hudobivnik, Blaž; Moherdaui, Tiago Fernandes; Wriggers, Peter: Flexible polyhedra modeled by the virtual element method in a discrete element context (2021)
  7. Li, X. F.; Li, H. B.; Zhao, J.: Transgranular fracturing of crystalline rocks and its influence on rock strengths: insights from a grain-scale continuum-discontinuum approach (2021)
  8. Parrinello, Francesco; Gulizzi, Vincenzo; Benedetti, Ivano: A computational framework for low-cycle fatigue in polycrystalline materials (2021)
  9. Rodrigues Lopes, Igor A.; Ferreira, Bernardo P.; Andrade Pires, Francisco M.: On the efficient enforcement of uniform traction and mortar periodic boundary conditions in computational homogenisation (2021)
  10. Seitl, F.; Petrich, L.; Staněk, J.; Krill, C. E. III; Schmidt, V.; Beneš, V.: Exploration of Gibbs-Laguerre tessellations for three-dimensional stochastic modeling (2021)
  11. Voyiadjis, George Z.; Jeong, Juyoung; Kysar, Jeffrey W.: Grain size dependence of polycrystalline plasticity modeling in cylindrical indentation (2021)
  12. Zoltan Csati, Jean-François Witz, Vincent Magnier, Ahmed El Bartali, Nathalie Limodin; Denis Najjar: CristalX: Facilitating simulations for experimentally obtained grain-based microstructures (2021) not zbMATH
  13. Aduloju, Sunday C.; Truster, Timothy J.: A primal formulation for imposing periodic boundary conditions on conforming and nonconforming meshes (2020)
  14. Coulet, Julien; Faille, Isabelle; Girault, Vivette; Guy, Nicolas; Nataf, Frédéric: A fully coupled scheme using virtual element method and finite volume for poroelasticity (2020)
  15. de Francqueville, Foucault; Gilormini, Pierre; Diani, Julie; Vandenbroucke, Aude: Comparison of the finite strain macroscopic behavior and local damage of a soft matrix highly reinforced by spherical or polyhedral particles (2020)
  16. Jalili, M.; Soltani, B.: Investigation the micromechanisms of strain localization formation in AZ31 Mg alloy: a mesoscale 3D full-field crystal plasticity computational homogenization study (2020)
  17. Kasemer, Matthew; Dawson, Paul: A finite element methodology to incorporate kinematic activation of discrete deformation twins in a crystal plasticity framework (2020)
  18. Ma, Ran; Sun, WaiChing: FFT-based solver for higher-order and multi-phase-field fracture models applied to strongly anisotropic brittle materials (2020)
  19. Tewari, Sourav Mukul; Ayyagari, Ravi Sastri: A novel approach to generating microstructurally-aware non-convex domains (2020)
  20. Vlassis, Nikolaos N.; Ma, Ran; Sun, WaiChing: Geometric deep learning for computational mechanics. I: Anisotropic hyperelasticity (2020)

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