Effect of Dislocation Mechanism on Elastoplastic Behavior of Crystals with Heterogeneous Dislocation Distribution
Source abstract
Abstract
Gradient structures have excellent mechanical properties, such as synergetic strength and ductility. It is desirable to reveal the connection between the gradient structure and mechanical properties. However, few studies have been conducted for materials with heterogeneous dislocation distribution. In the present study, we use the discrete dislocation dynamics (DDD) method to investigate the effect of dislocation density gradient on the elastoplastic behavior of single crystals controlled by source activation. In contrast to the intuitive expectation that gradient structure affects the mechanical properties, the DDD simulations show that the elastic moduli and yield stresses of three gradient samples (i.e., no gradient, low gradient, and high gradient) are almost identical. Different from the progressive elastic–plastic transition in the samples controlled by Taylor hardening (i.e., the mutual interaction of dislocation segments), the flow stresses of source activation ones enter into a stage of nearly ideal plasticity (serrated flow) immediately after yielding. The microstructure evolution demonstrates that the mean dislocation spacing is relatively large. Thus, there are only a few or even one dislocation source activated during the plastic flow. The intermittent operation of sources leads to intensive fluctuation of stress and dislocation density, as well as a stair-like evolution of plastic strain. The present work reveals that the effect of dislocation density gradient on the mechanical response of crystals depends on the underlying dislocation mechanisms controlling the plastic deformation of materials.
Source: openaire · Quality: candidate unverified · Source record ↗
Research context
OpenAlex topics: Microstructure and mechanical properties · Advanced materials and composites · Diamond and Carbon-based Materials Research
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (31)
Show source-provided references
1. Liu Z, Meyers MA, Zhang Z, Ritchie RO. Functional gradients and heterogeneities in biological materials: design principles, functions, and bioinspired applications. Prog Mater Sci. 2017;88:467–98.10.1016/j.pmatsci.2017.04.013 ↗
2. Lu K. Stabilizing nanostructures in metals using grain and twin boundary architectures. Nat Rev Mater. 2016;1(5):16019.10.1038/natrevmats.2016.19 ↗
3. Lin Y, Pan J, Zhou HF, Gao HJ, Li Y. Mechanical properties and optimal grain size distribution profile of gradient grained nickel. Acta Mater. 2018;153:279–89.10.1016/j.actamat.2018.04.065 ↗
4. Fang TH, Li WL, Tao NR, Lu K. Revealing extraordinary intrinsic tensile plasticity in gradient nano-grained copper. Science. 2011;331(6024):1587.10.1126/science.1200177 ↗
5. Cheng Z, Zhou H, Lu Q, Gao H, Lu L. Extra strengthening and work hardening in gradient nanotwinned metals. Science. 2018;362(6414):eaau1925.10.1126/science.aau1925 ↗
6. Shin S, Um E, Sabass B, Ault JT, Rahimi M, Warren PB, Stone HA. Size-dependent control of colloid transport via solute gradients in dead-end channels. Proc Natl Acad Sci USA. 2016;113(2):257–61.10.1073/pnas.1511484112 ↗
7. Kalsar R, Suwas S. A novel way to enhance the strength of twinning induced plasticity (TWIP) steels. Scr Mater. 2018;154:207–11.10.1016/j.scriptamat.2018.05.045 ↗
8. Zhou X, Li XY, Lu K. Enhanced thermal stability of nanograined metals below a critical grain size. Science. 2018;360(6388):526.10.1126/science.aar6941 ↗
9. Zhao J, Kan Q, Zhou L, Kang G, Fan H, Zhang X. Deformation mechanisms based constitutive modelling and strength-ductility mapping of gradient nano-grained materials. Mat Sci Eng A. 2019;742:400–8.10.1016/j.msea.2018.10.096 ↗
10. Zeng Z, Li X, Xu D, Lu L, Gao H, Zhu T. Gradient plasticity in gradient nano-grained metals. Extrem Mech Lett. 2016;8:213–9.10.1016/j.eml.2015.12.005 ↗
11. Lu X, Zhang X, Shi M, Roters F, Kang G, Raabe D. Dislocation mechanism based size-dependent crystal plasticity modeling and simulation of gradient nano-grained copper. Int J Plast. 2019;113:52–73.10.1016/j.ijplas.2018.09.007 ↗
12. Li Z, Yang F. Grain rotations during uniaxial deformation of gradient nano-grained metals using crystal plasticity finite element simulations. Extrem Mech Lett. 2017;16(Supplement C):41–8.10.1016/j.eml.2017.09.003 ↗
13. Wang HT, Tao NR, Lu K. Architectured surface layer with a gradient nanotwinned structure in a Fe-Mn austenitic steel. Scr Mater. 2013;68(1):22–7.10.1016/j.scriptamat.2012.05.041 ↗
14. Wei Y, Li Y, Zhu L, Liu Y, Lei X, Wang G, Wu Y, Mi Z, Liu J, Wang H, Gao H. Evading the strength-ductility trade-off dilemma in steel through gradient hierarchical nanotwins. Nat Commun. 2014;5:3580.10.1038/ncomms4580 ↗
15. Li Q, Yan FK, Tao NR, Ponge D, Raabe D, Lu K. Deformation compatibility between nanotwinned and recrystallized grains enhances resistance to interface cracking in cyclic loaded stainless steel. Acta Mater. 2019;165:87–98.10.1016/j.actamat.2018.11.033 ↗
16. Sakai T, Ohashi M, Chiba K, Jonas J. Recovery and recrystallization of polycrystalline nickel after hot working. Acta Metall. 1988;36(7):1781–90.10.1016/0001-6160(88)90246-5 ↗
17. Sakai T, Ohashi M. Dislocation substructures developed during dynamic recrystallisation in polycrystalline nickel. Mater Sci Tech-Lond. 1990;6(12):1251–7. https://doi.org/10.1179/mst.1990.6.12.1251.10.1179/mst.1990.6.12.1251 ↗
18. He D, Huan Y, Li Q. Effect of dislocation density gradient on deformation behavior of pure nickel subjected to torsion. In: Joint Conferences of 2017 International Conference on Materials Science and Engineering Application (Icmsea 2017) and 2017 International Conference on Mechanics, Civil Engineering and Building Materials (Mcebm 2017), vol. 124, pp. 2017. https://doi.org/10.12783/dtmse/icmsea/mce2017/10822.10.12783/dtmse/icmsea/mce2017/10822 ↗
19. Moering J, Ma X, Malkin J, Yang M, Zhu Y, Mathaudhu S. Synergetic strengthening far beyond rule of mixtures in gradient structured aluminum rod. Scr Mater. 2016;122:106–9.10.1016/j.scriptamat.2016.05.006 ↗
20. Bahl S, Suwas S, Ungàr T, Chatterjee K. Elucidating microstructural evolution and strengthening mechanisms in nanocrystalline surface induced by surface mechanical attrition treatment of stainless steel. Acta Mater. 2017;122:138–51.10.1016/j.actamat.2016.09.041 ↗
21. Lu S, Zhang B, Li X, Zhao J, Zaiser M, Fan H, Zhang X. Grain boundary effect on nanoindentation: a multiscale discrete dislocation dynamics model. J Mech Phys Solids. 2019;126:117–35.10.1016/j.jmps.2019.02.003 ↗
22. Cui YN, Po G, Ghoniem NM. A coupled dislocation dynamics-continuum barrier field model with application to irradiated materials. Int J Plast. 2018;104:54–67.10.1016/j.ijplas.2018.01.015 ↗
23. Huang S, Huang M, Li Z. Effect of interfacial dislocation networks on the evolution of matrix dislocations in nickel-based superalloy. Int J Plast. 2018;110:1–18.10.1016/j.ijplas.2018.06.005 ↗
24. Zhang X, Xiong J, Fan H, Zaiser M. Microplasticity and yielding in crystals with heterogeneous dislocation distribution. Model Simul Mater Sci. 2019;27(7):074003.10.1088/1361-651X/ab2851 ↗
25. Greer JR, De Hosson JTM. Plasticity in small-sized metallic systems: intrinsic versus extrinsic size effect. Prog Mater Sci. 2011;56(6):654–724.10.1016/j.pmatsci.2011.01.005 ↗
26. El-Awady JA. Unravelling the physics of size-dependent dislocation-mediated plasticity. Nat Commun. 2015;6:5926.10.1038/ncomms6926 ↗
27. Zhang X, Aifantis KE, Senger J, Weygand D, Zaiser M. Internal length scale and grain boundary yield strength in gradient models of polycrystal plasticity: How do they relate to the dislocation microstructure? J Mater Res. 2014;29(18):2116–28.10.1557/jmr.2014.234 ↗
28. Arsenlis A, Cai W, Tang M, Rhee M, Oppelstrup T, Hommes G, Pierce TG, Bulatov VV. Enabling strain hardening simulations with dislocation dynamics. Model Simul Mater Sci. 2007;15(6):553–95.10.1088/0965-0393/15/6/001 ↗
29. Ng KS, Ngan AHW. Breakdown of Schmid’s law in micropillars. Scr Mater. 2008;59(7):796–9.10.1016/j.scriptamat.2008.06.019 ↗
30. Kheradmand N, Vehoff H, Barnoush A. An insight into the role of the grain boundary in plastic deformation by means of a bicrystalline pillar compression test and atomistic simulation. Acta Mater. 2013;61(19):7454–65.10.1016/j.actamat.2013.08.056 ↗
31. Zhao J, Lu X, Yuan F, Kan Q, Qu S, Kang G, Zhang X. Multiple mechanism based constitutive modeling of gradient nanograined material. Int J Plast. 2020;125:314–30.10.1016/j.ijplas.2019.09.018 ↗