Simulation of Material Stress–Strain Curve and Creep Deformation Response of Nickel Based Superalloys Using Crystal Plasticity Based Finite Element Models
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  • 作者:M. K. Samal
  • 关键词:Nickel ; based super ; alloy ; Crystal plasticity ; Finite element simulation ; Creep deformation ; Homogenization ; Dislocation ; density ; based model
  • 刊名:Transactions of the Indian Institute of Metals
  • 出版年:2016
  • 出版时间:May 2016
  • 年:2016
  • 卷:69
  • 期:4
  • 页码:949-960
  • 全文大小:1,511 KB
  • 参考文献:1.Furrer D, and Fecht H, JOM J Miner Met Mater Soc 51 (1999) 14.CrossRef
    2.Babu S S, Miller M K, Vitek J M, and David S A, Acta Mater 49 (2001) 4149.CrossRef
    3.Sugui T, Jun X, Xiaoming Z, Benjiang Q, Jianwei L, Lili Y, and Wuxiang W, Mater Sci Eng A A528 (2011) 2076.CrossRef
    4.Goff S D, Couturier R, Guétaz L, and Burlet H, Mater Sci Eng A387–389 (2004) 599.CrossRef
    5.Epishin A, Link T, Brückner U, and Portella P D, Acta Mater 49 (2001) 4017.CrossRef
    6.Ignat M, Buffiere J -Y, and Chaix J M, Acta Metall Mater 41 (1993) 855.CrossRef
    7.Torster F, Baumeister G, Albrecht J, Lütjering G, Helm D, and Daeubler M A, Mater Sci Eng A234–236 (1997) 189.CrossRef
    8.Hopgood A A, and Martin J W, Mater Sci Eng 82 (1986) 27.CrossRef
    9.Kovarik L, Unocic R R, Li J, Sarosi P, Shen C, Wang Y, and Mills M J, Prog Mater Sci 54 (2009) 839.CrossRef
    10.Viswanathan G B, Sarosi P M, Whitis D H, and Mills M J, Mater Sci Eng A A400 (2005) 489.CrossRef
    11.Sarosi P M, Srinivasan R, Eggeler G F, Nathal M V, and Mills M J, Acta Mater 55 (2007) 2509.CrossRef
    12.Chatterjee D, Hazari N, Das N, and Mitra R, Mater Sci Eng A528 (2010) 604.CrossRef
    13.Ma A, and Roters F, Acta Mater 52 (2004) 3603.CrossRef
    14.Ma A, Roters F, and Raabe D, Acta Mater 54 (2006) 2169.CrossRef
    15.Ma A, Roters F, and Raabe D, Acta Mater 54 (2006) 2181.CrossRef
    16.Hasija V, Ghosh S, Mills M J, and Joseph D, Acta Mater 51 (2003) 4533.CrossRef
    17.Deka D, Joseph D, Ghosh S, and Mills M J, Metall Mater Trans A37 (2006) 1371.CrossRef
    18.Ashby M F, Philos Mag 21 (1970) 399.CrossRef
    19.Arsenlis A, and Parks D M, J Mech Phys Solids 50 (2002) 1979.CrossRef
    20.Fleury G, Schubert F, and Nickel H, Comput Mater Sci 7 (1996) 187.CrossRef
    21.Kakehi K, Scr Mater 41 (1999) 461.CrossRef
  • 作者单位:M. K. Samal (1)

    1. Reactor Safety Division, Bhabha Atomic Research Centre, Trombay, Mumbai, 400085, India
  • 刊物类别:Chemistry and Materials Science
  • 刊物主题:Materials Science
    Metallic Materials
    Materials Science, general
    Tribology, Corrosion and Coatings
  • 出版者:Springer India
  • ISSN:0975-1645
文摘
Development of reliable computational models at the micro-scale to understand the material deformation behavior has been gaining worldwide attention. These are increasingly being used in order to design new materials as well as characterize material behavior at different length scales. In this work, a microstructure-sensitive crystal-plasticity-based model has been developed in order to understand the deformation behavior of nickel-based superalloys at different temperature and stress levels. As the microstructure of these alloys consist of primary \( \gamma \) matrix with embedded secondary and tertiary \( \gamma^{\prime} \) precipitates, the stress–strain as well as the creep deformation behavior at different temperatures depend upon the micro-structural features. The mechanical and creep strength of these alloys are sensitive to volume fraction, shape and size of the precipitates and their resistance to the dislocation motion. All these strengthening features has been incorporated into a dislocation density based crystal plasticity model and implemented in a finite element code. The responses of different microstructures have been homogenized as a function of different geometrical features of the precipitates and their distribution in the matrix. The homogenized model has been used to simulate the stress–strain behavior of a nickel-based alloy single crystal at 800 °C as well as the creep strain versus time behavior at 700 °C and 820 MPa of axial stress. The results have been compared with experimental data. It has been concluded that a multi-scale approach is necessary in order to take into account of the micro-structural information in the deformation response of materials and the dislocation-density based model is suitable for such simulations. The model has also been able to simulate the tension–compression asymmetry in the creep-deformation behavior of single crystals as observed in experiments.

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