[en] Nowadays, computer simulations of metal forming processes using the finite element method (FEM) have reached some level of maturity. The purpose of inverse problems is to determine the simulation input data for one or more of these forming processes, leading to a desired result. The first example is called parameter identification. This consists in evaluating the material parameters for material behavior laws that would lead to the most accurate model, minimizing the difference between experimental results and the corresponding FEM simulation. The second example is initial geometry and tool shape design, consisting in determining the initial shape of the specimen and/or the shape of the forming tools, in order to provide the desired final geometry after the forming process. Both inverse problem examples can be formulated as optimization problems. In this paper, the authors propose to solve these optimization problems with different non-linear optimization methods and to compare their efficiency. (C) 2003 Elsevier Science B.V. All rights reserved.
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Bibliography
A. Gavrus, E. Massoni, J.L. Chenot, An inverse finite element analysis applied to viscoplastic parameter identification, in: Proceedings of the Second ECCOMAS Conference on Numerical Methods in Engineering, Paris, September, Wiley, New York, 1996.
Gelin J.C., Ghouati O. Une Méthode d'identification inverse des paramètres matériels pour les comportements non-linéaires. Revue européenne des éléments finis. 4(4):1995;463-485.
R. Mahnken, E. Stein, A unified approach for parameter identification of inelastic material models in the frame of the finite element method, Comp. Meth. Appl. Mech. Eng. 3-4 (136) (1996) 225-258.
J.P. Kleinermann, J.P. Ponthot, Parameter identification of material models using the gamma method, in: J. Huétink, F.P.T. Baaijens (Eds.), Proceedings of the NUMIFORM'98 on Simulation of Material Processing: Theory, Methods and Applications, Twente, June 1998, pp. 149-155.
J.P. Kleinermann, J.P. Ponthot, Optimization methods for inverse problems in large strain plasticity, in: E.M. Croitoro (Ed.), Proceedings of the First Canadian Conference on Nonlinear Solid Mechanics, CANCNSM'99, vol. 1, Victoria, BC, Canada, June 1999, pp. 244-253.
D. Bertsekas, Nonlinear Programming, Athena Scientific, Belmont, MA, 1995.
Norris D.M., Morran J.R.B., Scudde J.K., Quinones D.F. A computer simulation of the tension test. J. Mech. Phys. Solids. 26:1978;1-19.
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