Investigation of Elasto-Plastic Deformation Behavior of Haynes242 Alloy Subjected to Nanoscale Loads Through Indentation Experiments
- 64 Downloads
Abstract
The deformation behavior of Haynes242 alloy subjected to nanoscale loads was investigated through nanoindentation experiments with strain rates varying from 0.05 to 0.20 s−1 and an indentation depth of 2000 nm. The strain rate jump tests have been carried out to examine the strain rate sensitivity on mechanical properties at ambient temperature. Strain rate sensitivity measured from these tests was observed to be 0.112 indicating its influence on mechanical properties. Elastic properties such as indentation hardness and Young’s modulus decreased with increase in indentation depth at different strain rates representing strong indentation size effect (ISE). It was observed that, the hardness at nanoscale loads increased with increasing strain rate, however, the influence of strain rate on Young’s modulus is not predominant. The ISE was also studied through Nix and Gao model. The H2 versus 1/h for Haynes242 exhibited a better linear relationship, which is in agreement with the behavior of Ti-6Al-4V. The study of plastic behaviour revealed that, strain rates had no predominant effect on strain hardening exponent, however, it had a significant influence on yield stress.
Keywords
Nanoindentation Strain-rate Indentation size effect Young’s modulus Haynes242List of symbols
- Aproj
Projected area (nm2)
- b
Burgers vector (nm)
- D
Damage variable
- E*
Reduced Young’s modulus (GPa)
- E
Young’s modulus of sample from nanoindentation (GPa)
- Eu
Young’s modulus of undamaged material (GPa)
- H
Hardness (GPa)
- H0
Nanoindentation hardness for a large indentation depth (GPa)
- h
Indentation depth (nm)
- h*
Characteristic length (nm)
- hc
Indenter contact depth (nm)
- m
Strain rate sensitivity
- P
Indentation load (mN)
- Pmax
Maximum indentation load (mN)
- S
Slope of the unloading curve
- \( \nu_{s} \)
Poisson’s ratio of the specimen
- \( \nu_{i} \)
Poisson’s ratio of the indenter
- σ
Flow stress in the presence of a strain gradient (MPa)
- σo
Flow stress in the absence of strain gradient (MPa)
- ρs
Density of statistically stored dislocations
- μ
Shear modulus (GPa)
- θ
Angle between indenter surface and plane of specimen surface
- \( \chi \)
Strain gradient
- l^
Intrinsic material length scale (µm)
- γ
Indenter geometry constant
- \( \dot{\varepsilon} \)
Indentation strain rate
Notes
Acknowledgments
The authors are grateful to the Vice Chancellor, DIAT (DU), Pune for granting permission to publish this paper. The help provided by technical staff at CMTI, Bangalore to use the facilities for conducting nanoindentation experiments cannot be ignored in this work.
References
- 1.Pingli MAO, Yan XIN, Ke HAN, and Weiguo JIANG, Acta Metall Sin 22 (2009) 365.CrossRefGoogle Scholar
- 2.Geng S J, Zhu J H, and Lu Z G, Solid State Ion 177 (2006) 559.CrossRefGoogle Scholar
- 3.Wei Q, Cheng S, Ramesh K T, and Ma E, Mat Sci Eng A 381 (2004) 71.CrossRefGoogle Scholar
- 4.Schwaiger R, Moser B, Dao M, Chollacoop N, and Suresh S, Acta Mater 51 (2003) 5159.CrossRefGoogle Scholar
- 5.Wang W, Jiang C B, and Lu K, Acta Mater 51 (2003) 6169.CrossRefGoogle Scholar
- 6.Ohmura T, Tsuzaki K, and Yin F, Mater Trans 46 (2005) 2026.CrossRefGoogle Scholar
- 7.Deng X, Chawla N, Chawla K K, and Koopman M, Acta Mater 52 (2004) 4291.CrossRefGoogle Scholar
- 8.Trelewicz J R, and Schuh C A, Scr Mater 61 (2009) 1056.CrossRefGoogle Scholar
- 9.Li R, Riester L, Watkins T R, Blau P J, and Shih A J, Mater Sci Eng 472 (2008) 115.CrossRefGoogle Scholar
- 10.Maa Z S, Zhou Y C, Long S G, and Luc C, Int J Plast 34 (2012) 1.CrossRefGoogle Scholar
- 11.Huanga Y, Zhang F, Hwang K C, Nix W D, Pharrd G M, and Feng G, J Mech Phys Solids 54 (2006) 1668.CrossRefGoogle Scholar
- 12.Zhang M, Li F, Yuan Z, Li J, and Wang S, Mater Des 49 (2013) 705.CrossRefGoogle Scholar
- 13.Zhanga M, Li F, Chen B, and Wang S, Mater Sci Eng A 535 (2012) 170.CrossRefGoogle Scholar
- 14.Cai J, Li F, Liu T, and Chen B, Mater Charact 62 (2011) 287.CrossRefGoogle Scholar
- 15.Zhang T-Y, Xu W-H, and Zhao M-H, Acta Mater 52 (2004) 57.CrossRefGoogle Scholar
- 16.Oliver W C, and Pharr G M, J Mater Res 7 (1992) 1564.CrossRefGoogle Scholar
- 17.Nix WD, and Gao H, J Mech Phys Solids 46 (1998) 411.CrossRefGoogle Scholar
- 18.Maier V, Durst K, Mueller J, Backes B, Hoppel H W, and Goken M, J Mater Res 26 (2011) 1421.CrossRefGoogle Scholar