Elasto-plastic constitutive interface model for an axisymmetric contact problem
Abstract
A solution to plane and axisymmetric elasto-plastic contact problem with linear hardening of contacting bodies, taking into account microstructural features of the contact zone is presented. A new quadratic-isoparametric contact element involving the irreversible nature of friction is developed. An incremental constitutive friction law, analogous to the classical theory of plasticity, is used. Several numerical examples are considered. The influence of parameters defining the contact stiffness interface on the distribution of displacements and stresses on the contact surface is discussed.
References
[1] N. Back, M. Burdekin and A. Cowley. Pressure disstribution and deformations of machined components in contact. Int. J. Mech. Sci., 15:993-1010, 1973.
[2] N. Back, M. Burdekin and A. Cowley. Analysis of machine tool joints by the finite element method. In: S.A. Tobias and F. Koenigsberger (eds.), Proc. 14th Internat. Machine tool Design and Research Conf., 87- 97. MacMillan, London, 1974.
[3] G. Beer. An isoparametric joint/interface element for finite element analysis. Int. J. Num. Methods Engng., 21:585- 600, 1985.
[4] M.W. Bloch and M.W. Orobinski. A modification of the finite element method to computation the elastic and plastic two dimensional contact problem (in Russian). Problemy Procnosti, 5:21- 27, 1983.
[5] R. Buczkowski and M. Kleiber. Finite element analysis of elastic-plastic plane contact problem with nonlinear interface compliance. J. Theor. Appl. Mech., 30:855-883, 1992.
[2] N. Back, M. Burdekin and A. Cowley. Analysis of machine tool joints by the finite element method. In: S.A. Tobias and F. Koenigsberger (eds.), Proc. 14th Internat. Machine tool Design and Research Conf., 87- 97. MacMillan, London, 1974.
[3] G. Beer. An isoparametric joint/interface element for finite element analysis. Int. J. Num. Methods Engng., 21:585- 600, 1985.
[4] M.W. Bloch and M.W. Orobinski. A modification of the finite element method to computation the elastic and plastic two dimensional contact problem (in Russian). Problemy Procnosti, 5:21- 27, 1983.
[5] R. Buczkowski and M. Kleiber. Finite element analysis of elastic-plastic plane contact problem with nonlinear interface compliance. J. Theor. Appl. Mech., 30:855-883, 1992.
Published
2023-09-04
Issue
pp. 95-113
Section
Articles
License
Copyright © The Author(s).
This work is licensed under the Creative Commons Attribution 4.0 International CC BY 4.0.
How to Cite
Buczkowski, R., & Kleiber, M. (2023). Elasto-plastic constitutive interface model for an axisymmetric contact problem. Computer Assisted Methods in Engineering and Science, 1(1-2), 95-113. https://cames3.ippt.pan.pl/index.php/cames/article/view/1533
