TY - GEN
T1 - Recent Advances on Modeling Plastic Deformation of Textured Metals with Applications to Metal Forming
AU - Cazacu, Oana
AU - Revil-Baudard, Benoit
N1 - Publisher Copyright:
© 2021, The Minerals, Metals & Materials Society.
PY - 2021
Y1 - 2021
N2 - Due to the ease in calibration from simple tests and the reliability of the parameter identification, generally von Mises isotropic criterion and Hill orthotropic criterion are used in industry. While more advanced 3-D yield criteria have been developed, generally such criteria are written in terms of eigenvalues of transformed stress tensors, and as such the anisotropy coefficients are not directly related to mechanical properties. Therefore, the quality of the F.E. simulations depends on the experience of the analyst in calibrating these parameters. Very recently, it was shown that all advanced non-quadratic yield criteria are in fact polynomials in terms of stress components (see [1]). Moreover, for the 3-D orthotropic criteria involving one linear transformation (e.g. Yld91), the anisotropy coefficients can be determined using analytical formulas, involving only four yield points or three Lankford coefficients, respectively (see [2, 3]). In this paper, the predictive capabilities of the orthotropic criteria of Hill [4], Yld91 [5], and Cazacu [6] calibrated using both analytical and numerical minimization procedures are discussed. Moreover, simulation results of deep drawing of steel alloy DC06 are presented. The influence of the choice of the criterion, the procedure used for identification (analytical vs. numerical), and the type/extent of the data used for identification are analyzed in detail.
AB - Due to the ease in calibration from simple tests and the reliability of the parameter identification, generally von Mises isotropic criterion and Hill orthotropic criterion are used in industry. While more advanced 3-D yield criteria have been developed, generally such criteria are written in terms of eigenvalues of transformed stress tensors, and as such the anisotropy coefficients are not directly related to mechanical properties. Therefore, the quality of the F.E. simulations depends on the experience of the analyst in calibrating these parameters. Very recently, it was shown that all advanced non-quadratic yield criteria are in fact polynomials in terms of stress components (see [1]). Moreover, for the 3-D orthotropic criteria involving one linear transformation (e.g. Yld91), the anisotropy coefficients can be determined using analytical formulas, involving only four yield points or three Lankford coefficients, respectively (see [2, 3]). In this paper, the predictive capabilities of the orthotropic criteria of Hill [4], Yld91 [5], and Cazacu [6] calibrated using both analytical and numerical minimization procedures are discussed. Moreover, simulation results of deep drawing of steel alloy DC06 are presented. The influence of the choice of the criterion, the procedure used for identification (analytical vs. numerical), and the type/extent of the data used for identification are analyzed in detail.
KW - Analytical identification
KW - Cup drawing
KW - DC06 steel
KW - Orthotropic yield criteria
UR - https://www.scopus.com/pages/publications/85112516883
UR - https://www.scopus.com/pages/publications/85112516883#tab=citedBy
U2 - 10.1007/978-3-030-75381-8_236
DO - 10.1007/978-3-030-75381-8_236
M3 - Conference contribution
AN - SCOPUS:85112516883
SN - 9783030753801
T3 - Minerals, Metals and Materials Series
SP - 2839
EP - 2851
BT - Forming the Future - Proceedings of the 13th International Conference on the Technology of Plasticity
A2 - Daehn, Glenn
A2 - Cao, Jian
A2 - Kinsey, Brad
A2 - Tekkaya, Erman
A2 - Vivek, Anupam
A2 - Yoshida, Yoshinori
PB - Springer Science and Business Media Deutschland GmbH
T2 - 13th International Conference on the Technology of Plasticity, ICTP 2021
Y2 - 25 July 2021 through 30 July 2021
ER -