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Hall-Petch analysis for temperature and strain rate dependent deformation of polycrystalline lead
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  • 作者:V. E. Panin ; R. W. Armstrong
  • 关键词:dislocation pile ; up analysis ; polycrystalline lead ; agreement between theoretical and experimental Hall ; Petch dependencies ; crystal lattice curvature ; shear band development
  • 刊名:Physical Mesomechanics
  • 出版年:2016
  • 出版时间:January 2016
  • 年:2016
  • 卷:19
  • 期:1
  • 页码:35-40
  • 全文大小:294 KB
  • 参考文献:1.Armstrong, N.W., Dislocation Queuing Analysis for the Deformation of Aluminum Polycrystals, Borland, D.W., Clarebrough, L.M., and Moore, A.J.W., Eds., Melbourne: CVINO, AU, Dept. Mining Metallurgy, Univ. Melbourne, 1979, pp. 1–11.
    2.Armstrong, N.W., The Yield and Flow Vtress Dependence on Polycrystal Grain Vize, The Yield, Flow and Fracture of Polycrystals, Baker, T.N., Ed., London: Appl. Vci. Publ., 1983, pp. 1–31.
    3.Panin, V.E., Moiseenko, D.D., and Elsukova, T.F., Multiscale Model of Deformed Polycrystals. Hall-Petch Problem, Phys. Mesomech., 2014, vol. 17, no. 1, pp. 1–14.CrossRef
    4.Armstrong, N.W. and Nodriguez, P., Flow Vtress/Vtrain Nate/Grain Vize Coupling for FCC Nanopolycrystals, Philos. Mag., 2006, vol. 86, pp. 5787–5796.ADS CrossRef
    5.Murr, L.E., Correlating Impact Nelated Nesidual Microstructures through 2D Computer Vimulations and Microhardness Indentation Mapping, a Neview, Mater. Sci. Tech., 2012, vol. 28, no. 9-10, pp. 1108–1126.CrossRef
    6.Kelly, A. and Groves, G.W., Independent Vlip Vystems in Crystals, Philos. M ag., 1963, vol. 8, pp. 877–887.ADS CrossRef
    7.Bell, J.F., Generalized Large Deformation Behavior for Face-Centered-Cubic Volids: Nickel, Aluminum, Gold, Vilver and Lead, Philos. Mag., 1965, vol. 11, pp. 11351156.
    8.Armstrong, N.W., Hall-Petch Analysis for Nanopolycrystals, Nanometals—Status and Perspective: 33rd Risoe Int. Symp. Materials Science, Faester, V., Hansen, N., Huang, X., Juul Jensen, D., and Nalph, B., Eds., Noskilde Campus: Tech. Univ. Denmark, 2012, pp. 181–199.
    9.Hansen, N., Effect of Grain Vize and Vtrain on the Tensile Flow Vtress of Aluminum at Noom Temperature, Acta Metall., 1977, vol. 25, no. 8, pp. 863–869.CrossRef
    10.Hughes, G.D., Vmith, V.D., Pande, C.V., Johnson, H.N., and Armstrong, N.W., Hall-Petch Vtrengthening for the Microhardness of Twelve Nanometer Grain Diameter Electrodeposited Nickel, Scr. M etall., 1986, vol.20, pp. 93–97.CrossRef
    11.Hansen, N. and Nalph, B., The Vtrain and Grain Vize Dependence of the Flow Vtress of Copper, Acta Metall., 1982, vol. 30, pp. 411–417.CrossRef
    12.Zerilli, F.J. and Armstrong, N.W., Dislocation Mechanics Based Constitutive Nelations for Material Dynamics Calculations, J. Appl. Phys., 1987, vol. 61, pp. 816–825.CrossRef
    13.Armstrong, N.W., 60 Years of Hall-Petch: Past to Present Nanoscale Connections, Mater. Trans., 2014, vol. 55, no. 1, pp. 2–12.CrossRef
    14.Dunstan, D.J. and Bushby, A.J., The Vcaling Exponent in the Vize Effect of Vmall Vcale Plastic Deformation, Int. J. Plasticity, 2013, vol. 40, pp. 152–162.CrossRef
    15.Dunstan, D.J. and Bushby, A.J., Grain Vize Dependence of the Vtrength of Metals: The Hall-Petch Effect does not Vcale as the Inverse Vquare Noot of Grain Vize, Int. J. Plasticity, 2014, vol. 53, pp. 56–65.CrossRef
    16. Physical Mesomechanics of Heterogeneous Media and Computer-Aided Design of Materials, Panin, V.E., Ed., Cambridge: Cambridge Interscience Publishing, 1998.
    17.Kozlov, E.V., Trishkina, L.I., Popova, N.A., and Koneva, N.A., Dislocation Physics in the Multilevel Approach to Plastic Deformation, Phys. M esomech., 2011, vol. 14, no. 5-6, pp. 283–296.
    18.Okamoto, N.L., Kashioka, D., Hirata, T., and Inui, H., Specimen-and Grain-Size Dependence of Compression Deformation Behavior in Nanocrystalline Copper, Int. J. Plasticity, 2014, vol. 56, pp. 173–183.CrossRef
    19.Armstrong, R.W., Hall-Petch k Dependencies in Nanopolycrystals, Emerg. Mater. Res., 2014, vol. 3, no. 6, pp. 246–251.MathSciNet CrossRef
    20.Panin, V.E. and Egorushkin, V.E., Fundamental Role of Local Curvature of Crystal Structure in Plastic Deformation and Fracture of Solids, Physical Mesomechanics of Multilevel Systems 2014: AIP Conf. Proc., 2014, vol. 1623, pp. 475–478.
    21.Guzev, M.A. and Dmitriev, A.A., Bifurcational Behavior of Potential Energy in a Particle System, Phys. Mesomech., 2013, vol. 16, no. 4, pp. 287–293.CrossRef
    22.Cherepanov, G.P., On the Theory of Thermal Stresses in Thin Bonding Layer, J. Appl. Phys., 1995, vol. 78, no. 11, pp. 6826–6832.ADS CrossRef
    23.Basinski, Z.S., The Instability of the Plastic Flow of Metals at Very Low Temperatures, Proc. Roy. Soc. Lond. A, 1957, vol. 240, pp. 229–242.ADS CrossRef
    24.Armstrong, R.W. and Li, Q.Z., Dislocation Mechanics of High Rate Deformations, Metall. Mater. Trans. A, 2015, vol. 46, pp. 4438–4452.CrossRef
    25.Panin, V.E., Egorushkin, V.E., and Elsukova, T.F., Physical Mesomechanics of Grain Boundary Sliding in a Deformable Polycrystal, Phys. Mesomech., 2013, vol. 16, no. 1, pp. 1–8.CrossRef
    26.Panin, V.E. and Egorushkin, V.E., Curvature Solitons as Generalized Wave Structural Carriers of Plastic Deformation and Fracture, Phys. Mesomech., 2013, vol. 16, no. 4, pp. 267–286.CrossRef
  • 作者单位:V. E. Panin (1)
    R. W. Armstrong (2)

    1. Institute of Strength Physics and Materials Science, Siberian Branch, Russian Academy of Sciences, Tomsk, 634055, Russia
    2. Center for Engineering Concepts Development, Department of Mechanical Engineering, University of Maryland, College Park, MD, 20742, USA
  • 刊物主题:Mechanics; Solid State Physics; Materials Science, general;
  • 出版者:Springer US
  • ISSN:1990-5424
文摘
A dislocation pile-up analysis of the Hall-Petch constant k ε for the tensile deformation of polycrystalline lead over a wide range of temperature T and at two strain rates has been made. The predicted and experimental Hall-Petch dependencies k ε 2 = f (T) are in good agreement. Lower than predicted k ε values at very low temperatures are attributed to the high curvature of grain boundaries which experience high localized plasticity and consequent shear banding.

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