Research article Special Issues

Concurrent interface shearing and dislocation core change on the glide dislocation-interface interactions: a phase field approach

  • Received: 31 May 2015 Accepted: 16 August 2015 Published: 21 August 2015
  • Strengthening in nanoscale metallic multilayers is closely related to the glide dislocation-interface interaction. The interface can be sheared by the stress of the approaching glide dislocation with its core changed. How the concurrent interface shearing and the dislocation core change influence such interaction dominated strength is studied using three dimensional phase field microelasticity modeling and simulation. The simulated results show that when the glide dislocation is close to or away from the interface, the width of its core changes abruptly in accompany with the interface shear zone broadening or shrinking, respectively. A wider interface shear zone is developed on the interface with a lower shear strength, and can trap the glide dislocation at the interface in a lower energy state, and thus leads a stronger barrier to dislocation transmission. The results further show that the continuum model of the dislocation without the core-width change underestimates the interfacial barrier strength especially for the glide dislocation transmission across weak interfaces.

    Citation: Songlin Zheng, Yong Ni, Linghui He. Concurrent interface shearing and dislocation core change on the glide dislocation-interface interactions: a phase field approach[J]. AIMS Materials Science, 2015, 2(3): 260-278. doi: 10.3934/matersci.2015.3.260

    Related Papers:

  • Strengthening in nanoscale metallic multilayers is closely related to the glide dislocation-interface interaction. The interface can be sheared by the stress of the approaching glide dislocation with its core changed. How the concurrent interface shearing and the dislocation core change influence such interaction dominated strength is studied using three dimensional phase field microelasticity modeling and simulation. The simulated results show that when the glide dislocation is close to or away from the interface, the width of its core changes abruptly in accompany with the interface shear zone broadening or shrinking, respectively. A wider interface shear zone is developed on the interface with a lower shear strength, and can trap the glide dislocation at the interface in a lower energy state, and thus leads a stronger barrier to dislocation transmission. The results further show that the continuum model of the dislocation without the core-width change underestimates the interfacial barrier strength especially for the glide dislocation transmission across weak interfaces.


    加载中
    [1] Argon AS (2008) Strengthening mechanisms in plasticity. Oxford: Oxford University Press.
    [2] Kubin LP (2013) Dislocations, mesoscale simulations and plastic flow. Oxford: Oxford University Press.
    [3] Bulatov VV, Cai W (2006) Computer simulations of dislocations. Oxford: Oxford University Press.
    [4] Arzt E (1998) Size effects in materials due to microstructural and dimensional constraints: a comparative review Acta Mater 46: 5611-5626.
    [5] Misra A, Kung H (2001) Deformation behavior of nanostructured metallic multilayers Adv Eng Mater 3: 217-222.
    [6] Lu K, Lu L, Suresh S (2009) Strengthening materials by engineering coherent internal boundaries at the nanoscale. Science 324: 349-352. doi: 10.1126/science.1159610
    [7] Misra A, Hirth JP, Hoagland RG (2005) Length-scale-dependent deformation mechanisms in incoherent metallic multilayered composites. Acta Mater 53: 4817-4824. doi: 10.1016/j.actamat.2005.06.025
    [8] Wang J, Misra A (2011) An overview of interface-dominated deformation mechanisms in metallic multilayers. Curr Opin Solid State Mater Sci 15: 20-28. doi: 10.1016/j.cossms.2010.09.002
    [9] Misra A, Hirth JP, Kung H (2002) Single-dislocation-based strengthening mechanisms in nanoscale metallic multilayers. Phil Mag A 82: 2935-2951. doi: 10.1080/01418610208239626
    [10] Anderson PM, Foecke T, Hazzledine PM (1999) Dislocation-based deformation mechanisms in metallic nanolaminates. MRS Bull 24: 27-33.
    [11] Clemens BM, Kung H, Barnett SA (1999) Structure and strength of multilayers. MRS Bulletin 24: 20-26.
    [12] Hoagland RG, Mitchell TE, Hirth JP, et al. (2002) On the strengthening effects of interfaces in multilayer fee metallic composites. Phil Mag A 82: 643-664.
    [13] Li QZ, Anderson PM (2005) Dislocation-based modeling of the mechanical behavior of epitaxial metallic multilayer thin films. Acta Mater 53: 1121-1134.
    [14] Anderson PM, Xin X (2000) The Critical Shear Stress to Transmit A Peierls Screw Dislocation Across A Non-slipping Interface. Multiscale Fracture and Deformationin Materials and Structures: The James R Rice 60th Anniversary Volume. Springer Netherland; 84: 87-105.
    [15] Anderson PM, Li Z (2001) A Peierls analysis of the critical stress fortransmission of a screw dislocation across a coherent, sliding interface. Mater Sci Eng A 319:182-187.
    [16] Shen Y, Anderson PM (2006) Transmission of a screw dislocation across acoherent, slipping interface. Acta Mater 54: 3941-3951.
    [17] Shen Y, Anderson PM (2007) Transmission of a screw dislocation across a coherent, non-slipping interface. J Mech Phys Solids 55: 956-979.
    [18] Chu HJ, Wang J, Beyerlein IJ, et al. (2013) Dislocation models of interfacial shearing induced by an approaching lattice glide dislocation. Int J Plast 41: 1-13.
    [19] Demkowicz MJ, Wang J, Hoagland RG (2008) Interfaces between dissimilar crystalline solids. Dislocations in Solids. Amsterdam: Elsevier North-Holland; 14: 141-205. doi: 10.1016/S1572-4859(07)00003-4
    [20] Rao SI, Hazzledine PM (2000) Atomistic simulations of dislocation-interface interactions in the Cu-Ni multilayer system. Phil Mag A 80: 2011-2040. doi: 10.1080/01418610008212148
    [21] Hoagland RG, Hirth JP, Misra A (2006) On the role of weak interfaces in blocking slip in nanoscale layered composites. Phil Mag 86: 3537-3558.
    [22] Wang J, Hoagland RG, Hirth JP, et al. (2008) Atomistic modeling of the interaction of glide dislocations with “weak” interfaces. Acta Mater 56: 5685-5693. doi: 10.1016/j.actamat.2008.07.041
    [23] Wang J, Hoagland RG, Hirth JP, et al. (2008) Atomistic simulations of the shear strength and sliding mechanisms of copper-niobium interfaces. Acta Mater 56: 3109-3119.
    [24] Wang J, Hoagland RG, Liu XY, et al. (2011) The influence of interface shear strength on the glide dislocation-interface interactions. Acta Mater 59: 3164-3173.
    [25] Wang J, Misra A, Hoagland RG, et al. (2012) Slip transmission across fcc/bcc interfaces with varying interface shear strengths. Acta Mater 60: 1503-13.
    [26] Zhu T, Li J, Samanta A, et al. (2007) Interfacial plasticity governs strain rate sensitivity and ductility in nanostructured metals. Proc Natl Acad Sci 104: 3031-3036.
    [27] Wang YU, Jin YM, Cuitino AM, et al. (2001) Nanoscale phase field microelasticity theory of dislocations: model and 3D simulations. Acta Mater 49:1847-1857.
    [28] Wang Y, Li J (2010) Phase field modeling of defects and deformation. Acta Mater 58: 1212-1235.
    [29] Shen C, Wang Y (2003) Phase field model of dislocation networks. Acta Mater 51: 2595-2610.
    [30] Shen C, Wang Y (2004) Incorporation of γ-surface to phase field model of dislocations: simulating dislocation dissociation in fcc crystals. Acta Mater 52: 683-691. doi: 10.1016/j.actamat.2003.10.014
    [31] Koslowski M, Cuitino AM, Ortiz M (2002) A phase-field theory of dislocation dynamics, strain hardening and hysteresis in ductile single crystals. J Mech Phys Solids 50: 2597-2635. doi: 10.1016/S0022-5096(02)00037-6
    [32] Hunter A, Beyerlein IJ, Germann TC, et al. (2011) Influence of the stacking fault energy surface on partial dislocations in fcc metals with a three-dimensional phase field dislocations dynamics model. Phys Rev B 84: 144108. doi: 10.1103/PhysRevB.84.144108
    [33] Koslowski M, Lee DW, Lei L (2011) Role of grain boundary energetics on the maximum strength of nanocrystalline Nickel. J Mech Phys Solids, 59: 1427-1436. doi: 10.1016/j.jmps.2011.03.011
    [34] Cao L, Hunter A, Beyerlein IJ, et al. (2015) The role of partial mediated slip during quasi-static deformation of 3D nanocrystalline metals. J Mech Phys Solids 78:415-426. doi: 10.1016/j.jmps.2015.02.019
    [35] Mianroodi JR, Svendsen B (2015) Atomistically determined phase-field modeling of dislocation dissociation, stacking fault formation, dislocation slip, and reactions in fcc systems. J Mech Phys Solids 77: 109-122. doi: 10.1016/j.jmps.2015.01.007
    [36] Zheng SL, Ni Y, He LH (2015) Phase field modeling of a glide dislocation transmission across a coherent sliding interface. Modelling Simul Mater Sci Eng 23: 035002.
    [37] Vitek V (1968) Intrinsic stacking faults in body-centred cubic crystals. Phil Mag 18: 773-786 doi: 10.1080/14786436808227500
    [38] Levitas VI, Javanbakht M (2012) Advanced phase-field approach to dislocation evolution. Phys.Rev B86: 140101.
    [39] Levitas VI, Javanbakht M (2013) Phase field approach to interaction of phase transformation and dislocation evolution. Appl Phys Lett 102: 251904.
    [40] Levitas VI, Javanbakht M (2014) Phase transformations in nanograin materials under high pressure and plastic shear: nanoscale mechanisms. Nanoscale 6: 162-166. doi: 10.1039/C3NR05044K
    [41] Levitas VI, Javanbakht M (2015) Thermodynamically consistent phase field approach to dislocation evolution at small and large strains. J Mech Phys Solids 82: 345-366. doi: 10.1016/j.jmps.2015.05.009
    [42] Levitas VI, Javanbakht M (2015) Interaction between phase transformations and dislocations at the nanoscale Part 1 General phase field approach. J Mech Phys Solids 82: 287-319. doi: 10.1016/j.jmps.2015.05.005
    [43] Levitas VI, Javanbakht M (2015) Interaction between phase transformations and dislocations at the nanoscale Part 2 Phase field simulation examples. J Mech Phys Solids 82: 164-185. doi: 10.1016/j.jmps.2015.05.006
    [44] Rice JR (1992) Dislocation nucleation from a crack tip: an analysis based on the Peierls concept. J Mech Phys Solids 40: 239-271. doi: 10.1016/S0022-5096(05)80012-2
    [45] Khachaturyan AG, Shatalov GA (1969) Elastic interaction potential of defects in a crystal. Sov Phys Solid State 11: 118-123.
    [46] Khachaturyan AG (1982) Theory of structural transformations in solids. New York: John Wiley & Sons.
  • Reader Comments
  • © 2015 the Author(s), licensee AIMS Press. This is an open access article distributed under the terms of the Creative Commons Attribution License (http://creativecommons.org/licenses/by/4.0)
通讯作者: 陈斌, bchen63@163.com
  • 1. 

    沈阳化工大学材料科学与工程学院 沈阳 110142

  1. 本站搜索
  2. 百度学术搜索
  3. 万方数据库搜索
  4. CNKI搜索

Metrics

Article views(5083) PDF downloads(957) Cited by(0)

Article outline

Figures and Tables

Figures(12)

Other Articles By Authors

/

DownLoad:  Full-Size Img  PowerPoint
Return
Return

Catalog