Prediction of residual stress using explicit finite element method

Authors

  • W.A. Siswanto Faculty of Mechanical and Manufacturing Engineering, Universiti Tun Hussein Onn Malaysia, Batu Pahat, Malaysia
  • M. Nagentrau Faculty of Mechanical and Manufacturing Engineering, Universiti Tun Hussein Onn Malaysia, Batu Pahat, Malaysia
  • A.L. Mohd Tobi Faculty of Mechanical and Manufacturing Engineering, Universiti Tun Hussein Onn Malaysia, Batu Pahat, Malaysia

DOI:

https://doi.org/10.15282/jmes.9.2015.3.0151

Keywords:

Friction coefficient; sliding amplitude; Cylinder-on-flat; Ti-6Al-4V; Super CMV

Abstract

This paper presents the residual stress behaviour under various values of friction coefficients and scratching displacement amplitudes. The investigation is based on numerical solution using explicit finite element method in quasi-static condition. Two different aeroengine materials, i.e. Super CMV (Cr-Mo-V) and Titanium alloys (Ti-6Al4V), are examined. The usage of FEM analysis in plate under normal contact is validated with Hertzian theoretical solution in terms of contact pressure distributions. The residual stress distributions along with normal and shear stresses on elastic and plastic regimes of the materials are studied for a simple cylinder-on-flat contact configuration model subjected to normal loading, scratching and followed by unloading. The investigated friction coefficients are 0.3, 0.6 and 0.9, while scratching displacement amplitudes are 0.05 mm, 0.10 mm and 0.20 mm respectively. It is found that friction coefficient of 0.6 results in higher residual stress for both materials. Meanwhile, the predicted residual stress is proportional to the scratching displacement amplitude, higher displacement amplitude, resulting in higher residual stress. It is found that less residual stress is predicted on Super CMV material compared to Ti-6Al-4V material because of its high yield stress and ultimate strength. Super CMV material with friction coefficient of 0.3 and scratching displacement amplitude of 0.10 mm is recommended to be used in contact engineering applications due to its minimum possibility of fatigue.

References

Liang SY, Su JC. Residual Stress Modeling in Orthogonal Machining. CIRP Annals - Manufacturing Technology. 2007;56:65-8.

Micro-Measurements V. Measurement of residual stresses by the hole drilling strain gage method. Tech Note TN-503-6; 2005.

Yang X, Liu CR. A new stress-based model of friction behavior in machining and its significant impact on residual stresses computed by finite element method. International Journal of Mechanical Sciences. 2002;44:703-23.

Matsumoto Y, Magda D, Hoeppner D, Kim TY. Effect of machining processes on the fatigue strength of hardened AISI 4340 steel. Journal of Manufacturing Science and Engineering. 1991;113:154-9.

Liu CR, Mittal S. Optimal pre-stressing the surface of a component by superfinish hard turning for maximum fatigue life in rolling contact. Wear. 1998;219:128-40.

Yang X, Liu CR, Grandt A. An experimental study on fatigue life variance, residual stress variance, and their correlation of face-turned and ground Ti 6Al- 4V samples. Journal of manufacturing science and engineering. 2002;124:809-19.

Jeffrey K, Tarlochan F, Rahman M. Residual strength of chop strand mats glass fiber/epoxy composite structures: effect of temperature and water absorption. International Journal of Automotive and Mechanical Engineering. 2011;4:504-19.

Abdul Majid M, Daud R, Afendi M, Amin N, Cheng E, Gibson A. Stress-strain response modelling of glass fibre reinforced epoxy composite pipes under multiaxial loadings. Journal of Mechanical Engineering and Sciences. 2014;6:916-28.

Kadirgama K, Rahman M, Ismail A, Bakar R. Finite element analysis of Hastelloy C-22HS in end milling. Journal of Mechanical Engineering and Sciences. 2011;1:37-46.

Khan MAR, Rahman M, Kadirgama K, Maleque M, Ishak M. Prediction of surface roughness of Ti-6Al-4V in electrical discharge machining: A regression model. Journal of Mechanical Engineering and Sciences. 2011;1:16-24.

Ford T. Mainshafts for the Trent. Aircraft Engineering and Aerospace Technology. 1997;69:555-60.

Hyde TR. Development of a representative specimen for fretting fatigue of spline joint couplings: Nottingham University; 2002.

Mohd Tobi AL, Ding J, Bandak G, Leen SB, Shipway PH. A study on the interaction between fretting wear and cyclic plasticity for Ti–6Al–4V. Wear. 2009;267:270-82.

McColl IR, Ding J, Leen SB. Finite element simulation and experimental validation of fretting wear. Wear. 2004;256:1114-27.

Khan MAR, Rahman MM, Kadirgama K, Maleque MA, Ishak M. Prediction of Surface Roughness of Ti-6Al-4V in Electrical Discharge Machining: A Regression Model. Journal of Mechanical Engineering and Sciences. 2011;1:16- 24.

Singh R, Singh B. Comparison of Cryo-treatment Effect on Machining Characteristics of Titanium in Electric Discharge Machining. International Journal of Automotive and Mechanical Engineering. 2011;3:239-48.

Khan MAR, Rahman MM, Kadirgama K. Electrode Wear Rate of Graphite Electrodes during Electrical Discharge Machining Processes on Titanium Alloy Ti-5Al-2.5Sn. International Journal of Automotive and Mechanical Engineering. 2014;9:1792-.

Ali N, Mustapa MS, Ghazali MI, Sujitno T, Ridha M. Fatigue Life Prediction of Commercially Pure Titanium after Nitrogen Ion Implantation. International Journal of Automotive and Mechanical Engineering. 2013;7:1005-13.

Laukkanen A, Holmberg K, Koskinen J, Ronkainen H, Wallin K, Varjus S. Tribological contact analysis of a rigid ball sliding on a hard coated surface, Part III: Fracture toughness calculation and influence of residual stresses. Surface and Coatings Technology. 2006;200:3824-44.

Kim JW, Lee YZ. The residual stresses on lubricated sliding surfaces during break-in and up to scuffing. Wear. 2001;251:985-9.

Borst RD, Crisfield MA, Remmers JJC, Verhoosel CV. Non-linear finite element analysis of solids and structures.Wiley, 2012.

Wriggers P, Zavarise G. Computational contact mechanics. Encyclopedia of computational mechanics. 2004.

Liu CR, Guo YB. Finite element analysis of the effect of sequential cuts and tool– chip friction on residual stresses in a machined layer. International Journal of Mechanical Sciences. 2000;42:1069-86.

Foletti S, Desimone HJ. A semi-analytical approach for two-dimensional rolling/sliding contact with applications to shakedown analysis. Wear. 2007;262:850-7.

Linz M, Winkelmann H, Hradil K, Badisch E, Mücklich F. Directional development of residual stress and surface fatigue during sliding contact. Engineering Failure Analysis. 2013;35:678-85.

Hibbitt H, Karlsson B, Sorensen P. ABAQUS theory manual, version 6.3. Pawtucket, Rhode Island, USA. 2006.

Nagentrau M, Siswanto WA, Tobi M, Latif A. Investigation on the effect of linear kinematic hardening model on plasticity prediction of reciprocating sliding contact. 2014.

Leen S, Richardson I, McColl I, Williams E, Hyde T. Macroscopic fretting variables in a splined coupling under combined torque and axial load. The Journal of Strain Analysis for Engineering Design. 2001;36:481-97.

Benedetti M, Fontanari V. The effect of bi‐modal and lamellar microstructures of Ti‐6Al‐4V on the behaviour of fatigue cracks emanating from edge‐notches. Fatigue & fracture of engineering materials & structures. 2004;27:1073-89.

Matos R, Vargas J, Laursen T, Saboya F. Optimization study and heat transfer comparison of staggered circular and elliptic tubes in forced convection. International Journal of Heat and Mass Transfer. 2001;44:3953-61.

Johnson KL, Johnson KL. Contact mechanics: Cambridge university press; 1987.

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Published

2015-12-31

How to Cite

[1]
W. . Siswanto, M. Nagentrau, and A. . Mohd Tobi, “Prediction of residual stress using explicit finite element method”, J. Mech. Eng. Sci., vol. 9, pp. 1556–1570, Dec. 2015.

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