The Role of Plasticity Theory on the Predicted Residual Stress Field of Weld Structures

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Constitutive plasticity theory is commonly applied to the numerical analysis of welds in one of three ways: using an isotropic hardening model, a kinematic hardening model, or a mixed isotropic-kinematic hardening model. The choice of model is not entirely dependent on its numerical accuracy, however, as a lack of empirical data will often necessitate the use of a specific approach. The present paper seeks to identify the accuracy of each formalism through direct comparison of the predicted and actual post-weld residual stress field developed in a three-pass 316LN stainless steel slot weldment. From these comparisons, it is clear that while the isotropic hardening model tends to noticeably over-predict and the kinematic hardening model slightly under-predict the residual post-weld stress field, the results using a mixed hardening model are quantitatively accurate. Even though the kinematic hardening model generally provides more accurate results when compared to an isotropic hardening formalism, the latter might be a more appealing choice to engineers requiring a conservative design regarding weld residual stress.

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65-71

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November 2013

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© 2014 Trans Tech Publications Ltd. All Rights Reserved

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[1] R.V. Martins, in: NeT - Task Group 4: Protocol for the Destructive and Non-Destructive Determination of Residual Stress in Three-Pass Slot Weld Specimens in Austenitic Stainless Steel, Network on Neutron Techniques Standardisation for Structural Integrity Report, Version 3. 3, (2009).

Google Scholar

[2] Report on High-Temperature Tensile Tests on 316H Base Metal and 316L Weld Metal at Different Deformation Speeds, Lehrstuhl und Institut fur Werkstoffkunde, (1999).

Google Scholar

[3] H. Keinänen, in: Isotropic-Kinematic Hardening Models, VORSAC(99)W0060, VTT Manufacturing Technology Report VALC663, (1999).

Google Scholar

[4] M.C. Smith, in: E/REP/BDBB/0092/AGR/06, Revision 000, British Energy, (2006).

Google Scholar

[5] F. Dunne, N. Petrinic, Introduction to Computational Plasticity, Oxford University Press, Oxford, (2005).

Google Scholar

[6] ABAQUS Standard User's Manual, Version 6. 10, SIMULIA, (2010).

Google Scholar

[7] J.L. Chaboche, International Journal of Plasticity, 24 (2008) 1642-1693.

Google Scholar

[8] J. Lemaitre, J. -L. Chaboche, Mechanics of Solid Materials, Cambridge University Press, (1994).

Google Scholar

[9] M.C. Smith, A.C. Smith, B. Nadri, P.J. Bendeich, D.G. Carr, in: ASME Pressure Vessels and Piping Conference, Prague, Czech Republic, 2009, pp.303-318.

Google Scholar

[10] O. Muránsky, M.C. Smith, P.J. Bendeich, L. Edwards, Computational Materials Science, 50 (2011) 2203-2215.

DOI: 10.1016/j.commatsci.2011.02.031

Google Scholar

[11] O. Muránsky, M.C. Smith, P.J. Bendeich, T.M. Holden, V. Luzin, R.V. Martins, L. Edwards, International Journal of Solids and Structures, In Press, Accepted Manuscript.

Google Scholar

[12] R.M. Smith, in: FEAT-WMT: Weld-Modelling Tool User Guide, (2008).

Google Scholar

[13] R.V. Martins, C. Ohms, K. Decroos, Materials Science and Engineering: A, 527 (2010) 4779- 4787.

Google Scholar