[1] Khan, A.S., Huang, S., Continuum theory of plasticity, John Wiley & Sons, 1995.
[2] Simo, J.C., Hughes, T.J., Computational inelasticity, Vol. 7, Springer Science & Business Media, 2006.
[3] Quey, R., Dawson, P.R., Barbe, F., Large-scale 3D random polycrystals for the finite element method: Generation, meshing and remeshing, Computer Methods in Applied Mechanics and Engineering, 200(17-20), 2011, 1729-1745.
[4] Groeber, M.A., Jackson, M.A., DREAM. 3D: a digital representation environment for the analysis of microstructure in 3D, Integrating Materials and Manufacturing Innovation, 3(1), 2014, 56-72.
[5] Serrao, P.H., Sandfeld, S., Prakash, A., OptiMic: A tool to generate optimized polycrystalline microstructures for materials simulations, SoftwareX, 15, 2021, 100708.
[6] Prasad, M.R., Vajragupta, N., Hartmaier, A., Kanapy: A Python package for generating complex synthetic polycrystalline microstructures, Journal of Open Source Software, 4(43), 2019, 1732.
[7] Hart, K.A., Rimoli, J.J., MicroStructPy: A statistical microstructure mesh generator in Python, SoftwareX, 12, 2020, 100595.
[8] Smith M., ABAQUS/Standard user’s manual, version 6.9. United States: Dassault Systèmes Simulia Corp, 2009.
[9] Systèmes, D., Abaqus User Subroutines Reference Guide, Version 6.14. Dassault Systemes Simulia Corp., Providence, RI, USA, 2014.
[10] Huang, Y., A user-material subroutine incroporating single crystal plasticity in the ABAQUS finite element program, Cambridge: Harvard University, 1991.
[11] Alankar, A., Mastorakos, I.N., Field, D.P., A dislocation-density-based 3D crystal plasticity model for pure aluminum, Acta Materialia, 57(19), 2009, 5936-5946.
[12] Alharbi, H.F., Kalidindi, S.R., Crystal plasticity finite element simulations using a database of discrete Fourier transforms, International Journal of Plasticity, 66, 2015, 71-84.
[13] Biswas, A., Prasad, M.R., Vajragupta, N., ul Hassan, H., Brenne, F., Niendorf, T., Hartmaier, A., Influence of microstructural features on the strain hardening behavior of additively manufactured metallic components, Advanced Engineering Materials, 21(7), 2019, 1900275.
[14] Demir, E., Martinez-Pechero, A., Hardie, C., Tarleton, E., OXFORD-UMAT: An efficient and versatile crystal plasticity framework, International Journal of Solids and Structures, 307, 2025, 113110.
[15] Rosenbusch, S.M., Diercks, P., Kindrachuk, V., Unger, J.F., Integrating custom constitutive models into FEniCSx: A versatile approach and case studies, Advances in Engineering Software, 206, 2025, 103922.
[16] Yan, W., Lin, S., Kafka, O.L., Lian, Y., Yu, C., Liu, Z., Liu, W.K., Data-driven multi-scale multi-physics models to derive process–structure–property relationships for additive manufacturing, Computational Mechanics, 61(5), 2018, 521-541.
[17] Cruzado, A., Lucarini, S., LLorca, J., Segurado, J., Crystal plasticity simulation of the effect of grain size on the fatigue behavior of polycrystalline Inconel 718, International Journal of Fatigue, 113, 2018, 236-245.
[18] Zhang, C., Zhang, L.W., Shen, W.F., Xia, Y.N., Yan, Y.T., 3d crystal plasticity finite element modeling of the tensile deformation of polycrystalline ferritic stainless steel, Acta Metallurgica Sinica (English Letters), 30(1), 2017, 79-88.
[19] Moghaddam, M.G., Achuthan, A., Bednarcyk, B.A., Arnold, S.M., Pineda, E.J., Grain size-dependent crystal plasticity constitutive model for polycrystal materials, Materials Science and Engineering: A, 703, 2017, 521-532.
[20] Feather, W.G., Lim, H., Knezevic, M., A numerical study into element type and mesh resolution for crystal plasticity finite element modeling of explicit grain structures, Computational Mechanics, 67(1), 2021, 33-55.
[21] Hu, P., Liu, Y., Zhu, Y., Ying, L., Crystal plasticity extended models based on thermal mechanism and damage functions: Application to multiscale modeling of aluminum alloy tensile behavior, International Journal of Plasticity, 86, 2016, 1-25.
[22] Grilli, N., Tarleton, E., Cocks, A.C., Neper2CAE and PyCiGen: Scripts to generate polycrystals and interface elements in Abaqus, SoftwareX, 13, 2021, 100651.
[23] Roe, R.J., Inversion of pole figures for materials having cubic crystal symmetry, Journal of Applied Physics, 37(5), 1966, 2069-2072.
[24] Wang, Z., Jiang, B., Wu, S., Liu, W., Anisotropic tension-compression asymmetry in SLM 316L stainless steel, International Journal of Mechanical Sciences, 246, 2023, 108139.
[25] Fu, B., Wang, C., Dong, Y., Liu, X., Ke, Y., Wang, D., Wahab, M.A., Crystal plasticity modeling of fretting fatigue crack initiation behavior in Ti6Al4V, Engineering Failure Analysis, 168, 2025, 109074.
[26] Wu, H., Zhang, Y., Zou, T., Wang, Q., Zhang, H., Wang, T., …, Wang, Q., Crystal plasticity analysis of tensile plastic behavior and damage mechanisms of additive manufactured TiAl alloy under elevated temperatures, Journal of Materials Research and Technology, 32, 2024, 2188-2199.
[27] Zhou, S., Bettaieb, M.B., Abed-Meraim, F., A physically-based mixed hardening model for the prediction of the ductility limits of thin metal sheets using a CPFE approach, International Journal of Plasticity, 176, 2024, 103946.
[28] Grilli, N., Tarleton, E., Cocks, A.C., Neper2CAE and PyCiGen: Scripts to generate polycrystals and interface elements in Abaqus, SoftwareX, 13, 2021. 100651.
[29] Sun, Z., Tan, X., Tor, S.B., Chua, C.K., Simultaneously enhanced strength and ductility for 3D-printed stainless steel 316L by selective laser melting, NPG Asia Materials, 10, 2018, 127-136.
[30] Hosford, W.F., The Mechanics of Crystals and Textured Polycrystals (Oxford Engineering Science Series), Oxford University Press, New York, 1993.
[31] Isaenkova, M.G., Yudin, A.V., Rubanov, A.E., Osintsev, A.V., Degadnikova, L.A., Deformation behavior modelling of lattice structures manufactured by a selective laser melting of 316L steel powder, Journal of Materials Research and Technology, 9(6), 2020, 15177-15184.
[32] Kergaßner, A., Koepf, J.A., Markl, M., Körner, C., Mergheim, J., Steinmann, P., A Novel Approach to Predict the Process-Induced Mechanical Behavior of Additively Manufactured Materials, Journal of Materials Engineering and Performance, 30, 2021, 5235–5246.
[33] Hutchinson, J.W., Bounds and self-consistent estimates for creep of polycrystalline materials, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences, 348(1652), 1976, 101-127.
[34] Ling, X., Horstemeyer, M.F., Potirniche, G.P., On the numerical implementation of 3D rate‐dependent single crystal plasticity formulations, International Journal for Numerical Methods in Engineering, 63(4), 2005, 548-568.