Nonlinear Kinematic Hardening Identification for Anisotropic Sheet Metals With Bending-Unbending Tests

Author:

Brunet M.1,Morestin F.1,Godereaux S.2

Affiliation:

1. Laboratoire de Me´canique des Solides, I.N.S.A., 20 Avenue A. Einstein, Villeurbanne, 69621 France

2. Technocentre Renault Lab. 050, 1 Avenue du Golf, Guyancourt, 78288 France

Abstract

An inverse identification technique is proposed based on bending-unbending experiments on anisotropic sheet-metal strips. The initial anisotropy theory of plasticity is extended to include the concept of combined isotropic and nonlinear kinematic hardening. This theory is adopted to characterize the anisotropic hardening due to loading-unloading which occurs in sheet-metals forming processes. To this end, a specific bending-unbending apparatus has been built to provide experimental moment-curvature curves. The constant bending moment applied over the length of the specimen allows one to determine numerically the strain-stress behavior but without Finite Element Analysis. Four constitutive parameters have been identified by an inverse approach performed simultaneously on the bending and tensile tests. Our identification results show that bending-unbending tests are suitable to model quite accurately the constitutive behavior of sheet metals under complex loading paths.

Publisher

ASME International

Subject

Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics,General Materials Science

Reference13 articles.

1. Mattiasson, A., Strange, P., Thilderkvist, A., and Samuelsson, 1995, “Simulation of Springback in Sheet Metal Forming,” 5th International Conference on Numerical Methods in Industrial Forming Process, New York, pp. 115–124.

2. Li, K., and Wagoner, R. H., 1998, “Simulation of Springback,” Simulation of Materials Processing: Theory, Methods and Applications, NUMIFORM’98 Huetink and Baaijens, eds., Enschede, Netherlands, pp. 21–31.

3. Tang, S. C., 1996, “Application of an Anisotropic Hardening Rule to Springback Prediction,” Advanced Technology of Plasticity, pp. 719–722.

4. Chaboche, J. L. , 1977, “Viscoplastic Constitutive Equation for the Description of Cyclic and Anisotropic Behaviour of Metals,” Bulletin Acade´mique Polonais. des Sciences, 25, pp. 33–47.

5. Lemaitre J., and Chaboche, J. L., 1990, Mechanic of Solid Materials, Cambridge University Press, Cambridge, U.K.

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