Crystal plasticity modeling of the Bauschinger effect and asymmetric yielding in pressure-insensitive polycrystals: application to L-bending springback
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OpenAlex topics: Metal Forming Simulation Techniques · High-Velocity Impact and Material Behavior · Metallurgy and Material Forming
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References (36)
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1. Zhang H, Diehl M, Roters F, Raabe D (2016) A virtual laboratory using high resolution crystal plasticity simulations to determine the initial yield surface for sheet metal forming operations. Int J Plast 80:111–138. https://doi.org/10.1016/j.ijplas.2016.01.00210.1016/j.ijplas.2016.01.002 ↗
2. Van Houtte P, Li S, Seefeldt M, Delannay L (2005) Deformation texture prediction: from the Taylor model to the advanced Lamel model. Int J Plast 21:589–624. https://doi.org/10.1016/j.ijplas.2004.04.01110.1016/j.ijplas.2004.04.011 ↗
3. Zhao ZS, Mao WM, Roters F, Raabe D (2004) A texture optimization study for minimum earing in aluminium by use of a texture component crystal plasticity finite element method. Acta Mater 52(4):1003–1012. https://doi.org/10.1016/j.actamat.2003.03.00110.1016/j.actamat.2003.03.001 ↗
4. Barrett TJ, Knezevic M (2019) Deep drawing simulations using the finite element method embedding a multi-level crystal plasticity constitutive law: experimental verification and sensitivity analysis. Comput Methods Appl Mech Eng 354:245–270. https://doi.org/10.1016/j.cma.2019.05.03510.1016/j.cma.2019.05.035 ↗
5. Hama T, Hirano K, Matsuura R (2022) Cylindrical cup drawing of a commercially pure titanium sheet: experiment and crystal plasticity finite-element simulation. IntJ Mater Form 15:8. https://doi.org/10.1007/s12289-022-01655-x10.1007/s12289-022-01655-x ↗
6. Yoshida K, Honke T, Yamazaki Y, Hayakawa K, Nakanishi H (2022) Adjustment of crystal orientations and application to crystal plasticity simulation of cup drawing. IntJ Mater Form 15:68. https://doi.org/10.1007/s12289-022-01713-410.1007/s12289-022-01713-4 ↗
7. Yoshida K, Ota A, Hama T (2025) Assessment of crystal-plasticity simulation: Plastic behaviors in biaxial stress states and cylindrical deep drawing. Int J Solids Struct 320:113521. https://doi.org/10.1016/j.ijsolstr.2025.11352110.1016/j.ijsolstr.2025.113521 ↗
8. Yoshida F, Uemori T (2002) A model of large-strain cyclic plasticity describing the Bauschinger effect and workhardening stagnation. Int J Plast 18(5–6):661–686. https://doi.org/10.1016/S0749-6419(01)00050-X10.1016/S0749-6419(01)00050-X ↗
9. Barlat F, Gracio JJ, Lee MG, Rauch EF, Vincze G (2011) An alternative to kinematic hardening in classical plasticity. Int J Plast 27(9):1309–1327. https://doi.org/10.1016/j.ijplas.2011.03.00310.1016/j.ijplas.2011.03.003 ↗
10. Sun L, Wagoner RH (2011) Complex unloading behavior: Nature of the deformation and its consistent constitutive representation. Int J Plast 27(7):1126–1144. https://doi.org/10.1016/j.ijplas.2010.12.00310.1016/j.ijplas.2010.12.003 ↗
11. Yoshida F, Uemori T, Fujiwara K (2002) Elastic–plastic behavior of steel sheets under in-plane cyclic tension–compression at large strain. Int J Plast 18(5–6):633–659. https://doi.org/10.1016/S0749-6419(01)00049-310.1016/S0749-6419(01)00049-3 ↗
12. Yoshida F, Amaishi T (2020) Model for description of nonlinear unloading-reloading stress-strain response with special reference to plastic-strain dependent chord modulus. Int J Plast 130:102708. https://doi.org/10.1016/j.ijplas.2020.10270810.1016/j.ijplas.2020.102708 ↗
13. Kuwabara T, Kumano Y, Ziegelheim J, Kurosaki I (2009) Tension–compression asymmetry of phosphor bronze for electronic parts and its effect on bending behavior. Int J Plast 25(9):1759–1776. https://doi.org/10.1016/j.ijplas.2009.01.00410.1016/j.ijplas.2009.01.004 ↗
14. Lou Y, Yoon JW (2023) Lode-dependent anisotropic-asymmetric yield function for isotropic and anisotropic hardening of pressure-insensitive materials. Part I: Quadratic function under non-associated flow rule. Int J Plast 166:103647. https://doi.org/10.1016/j.ijplas.2023.10364710.1016/j.ijplas.2023.103647 ↗
15. Zhang C, Lou Y (2024) Influences of the evolving plastic behavior of sheet metal on V-bending and springback analysis considering different stress states. Int J Plast 173:103889. https://doi.org/10.1016/j.ijplas.2024.10388910.1016/j.ijplas.2024.103889 ↗
16. Hou Y, Du K, Min J, Lee HR, Lou Y, Park N, Lee MG (2023) A generalized, computationally versatile plasticity model framework-Part I: Theory and verification focusing on tension–compression asymmetry. Int J Plast 171:103818. https://doi.org/10.1016/j.ijplas.2023.10381810.1016/j.ijplas.2023.103818 ↗
17. Hama T, Sakai T, Korkolis YP, Takuda H (2018) Crystal-plasticity finite-element simulation of time-dependent springback in a commercially-pure titanium sheet. J Phys: Conf Ser 1063(1):012122. https://doi.org/10.1088/1742-6596/1063/1/01212210.1088/1742-6596/1063/1/012122 ↗
18. Adzima F, Balan T, Manach PY (2020) Springback prediction for a mechanical micro connector using CPFEM based numerical simulations. IntJ Mater Form 13:649–659. https://doi.org/10.1007/s12289-019-01503-510.1007/s12289-019-01503-5 ↗
19. Sargeant D, Sarkar MZ, Sharma R, Knezevic M, Fullwood DT, Miles MP (2023) Effect of pre-strain on springback behavior after bending in AA 6016-T4: Experiments and crystal plasticity modeling. Int J Solids Struct 283:112485. https://doi.org/10.1016/j.ijsolstr.2023.11248510.1016/j.ijsolstr.2023.112485 ↗
20. Kitayama K, Tomé CN, Rauch EF, Gracio JJ, Barlat F (2013) A crystallographic dislocation model for describing hardening of polycrystals during strain path changes. Application to low carbon steels. Int J Plast 46:54–69. https://doi.org/10.1016/j.ijplas.2012.09.00410.1016/j.ijplas.2012.09.004 ↗
21. Jeon B, Lee SY, Lee J, Jeong Y (2024) Direct application of elasto-visco-plastic self-consistent crystal plasticity model to U-draw bending and springback of dual-phase high strength steel. Int J Plast 181:104098. https://doi.org/10.1016/j.ijplas.2024.10409810.1016/j.ijplas.2024.104098 ↗
22. Yoshida K (2024) Crystal plasticity model for describing the work hardening of A5052-O sheets subjected to various loading paths. Int J Solids Struct 291:112697. https://doi.org/10.1016/j.ijsolstr.2024.11269710.1016/j.ijsolstr.2024.112697 ↗
23. Yoshida K, Kamiya Y, Kai K (2025) Crystal plasticity simulations on work hardening and plastic anisotropy of A5083-O sheet subjected to various linear and nonlinear strain paths. IntJ Mater Form 18:29. https://doi.org/10.1007/s12289-025-01889-510.1007/s12289-025-01889-5 ↗
24. Dao M, Asaro RJ (1993) Non-Schmid effects and localized plastic flow in intermetallic alloys. Mater Sci Engineering: A 170(1–2):143–160. https://doi.org/10.1016/0921-5093(93)90376-P10.1016/0921-5093(93)90376-P ↗
25. Steinmann P, Kuhl E, Stein E (1998) Aspects of non-associated single crystal plasticity: influence of non-Schmid effects and localization analysis. Int J Solids Struct 35(33):4437–4456. https://doi.org/10.1016/S0020-7683(97)00241-210.1016/S0020-7683(97)00241-2 ↗
26. Kuroda M, Kuwabara T (2002) Shear–band development in polycrystalline metal with strength–differential effect and plastic volume expansion. Proc Royal Soc A 458(2025):2243–2259. https://doi.org/10.1098/rspa.2002.097110.1098/rspa.2002.0971 ↗
27. Bong HJ, Lim H, Lee MG, Fullwood DT, Homer ER, Wagoner RH (2017) An RVE procedure for micromechanical prediction of mechanical behavior of dual-phase steel. Mater Sci Engineering: A 695:101–111. https://doi.org/10.1016/j.msea.2017.04.03210.1016/j.msea.2017.04.032 ↗
28. Boger RK, Wagoner RH, Barlat F, Lee MG, Chung K (2005) Continuous, large strain, tension/compression testing of sheet material. Int J Plast 21(12):2319–2343. https://doi.org/10.1016/j.ijplas.2004.12.00210.1016/j.ijplas.2004.12.002 ↗
29. Marcadet SJ, Mohr D (2015) Effect of compression–tension loading reversal on the strain to fracture of dual phase steel sheets. Int J Plast 72:21–43. https://doi.org/10.1016/j.ijplas.2015.05.00210.1016/j.ijplas.2015.05.002 ↗
30. Joo G, Huh H, Choi MK (2016) Tension/compression hardening behaviors of auto-body steel sheets at intermediate strain rates. Int J Mech Sci 108–109:174–187. https://doi.org/10.1016/j.ijmecsci.2016.01.03510.1016/j.ijmecsci.2016.01.035 ↗
31. Nagaya K, Yoshida K (2023) Experimental accuracy of tension-compression test with antibuckling plates. J Japan Inst Light Met 73(4):158–163. https://doi.org/10.2464/jilm.73.15810.2464/jilm.73.158 ↗
32. Akiyama K, Tachibana R, Kuwabara T, Sakurai T (2023) Measurement and Analysis of the Strength Differential Effect of 5000 Series Aluminum Alloy Sheet. In: Proceedings of the 14th International Conference on the Technology of Plasticity, pp 406–414. https://doi.org/10.1007/978-3-031-40920-2_4210.1007/978-3-031-40920-2_42 ↗
33. Dang K, Bamney D, Capolungo L, Spearot DE (2020) Mobility of dislocations in aluminum: The role of non-Schmid stress state. Acta Mater 185:420–432. https://doi.org/10.1016/j.actamat.2019.12.02110.1016/j.actamat.2019.12.021 ↗
34. Gröger R (2021) Symmetry-adapted single crystal yield criterion for non-Schmid materials. Int J Plast 146:103101. https://doi.org/10.1016/j.ijplas.2021.10310110.1016/j.ijplas.2021.103101 ↗
35. Yoshida K (2022) An alternative formulation of two-grain cluster model for homogenization of elastoviscoplastic behavior of polycrystal. Int J Plast 156:103368. https://doi.org/10.1016/j.ijplas.2022.10336810.1016/j.ijplas.2022.103368 ↗
36. Yoshida K (2022) An implicit formulation of a two-grain cluster type homogenization approach for polycrystals. Int J Plast 159:103479. https://doi.org/10.1016/j.ijplas.2022.10347910.1016/j.ijplas.2022.103479 ↗