journal article·2010-04

A new continuum shell finite element for sheet metal forming applications

M. Schwarze, I. N. Vladimirov, S. Reese

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Abstract

In the present paper the performance of a newly developed reduced integration solid-shell element based on reduced integration with hourglass stabilization is studied in the field of sheet metal forming. The element acts together with a material model including combined isotropic/kinematic hardening with extension to yield anisotropy. Considering the well-known s-rail problem an excellent agreement with experimental results for the punch force has been obtained. Further the final geometry after springback is considered. A good correlation to the experiments has been achieved. A second example investigates a circular deep drawing process of an anisotropic sheet metal. The earing contour of the fully drawn cup was predicted very well.
Source: openaire · Quality: candidate unverified · Source record ↗

Research context

OpenAlex topics: Metal Forming Simulation Techniques · Vibration and Dynamic Analysis · Metallurgy and Material Forming

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

References (9)

Show source-provided references
1. R.J. Alves de Sousa, R.P.R. Cardoso, R.A. Fontes Valente, J.-W. Yoon, J.J. Grácio, and R.M. Natal Jorge. A new one-point quadrature enhanced assumed strain (EAS) solid-shell element with multiple integration points along thickness—Part II: Nonlinear applications. International Journal for Numerical Methods in Engineering, 67:160–188, 2006.10.1002/nme.1609 ↗
2. S. Reese. A large deformation solid-shell concept based on reduced integration with hourglass stabilization. International Journal for Numerical Methods in Engineering, 69:1671–1716, 2007.10.1002/nme.1827 ↗
3. S. Klinkel, F. Gruttmann, and W. Wagner. A robust non-linear solid shell element based on a mixed variational formulation. Computer Methods in Applied Mechanics and Engineering, 195:179–201, 2006.10.1016/j.cma.2005.01.013 ↗
4. R.P.R. Cardoso, J.W. Yoon, M. Mahardika, S. Choudhry, R.J. Alves de Sousa, and R.A. Fontes Valente. Enhanced assumed strain (EAS) and assumed natural strain (ANS) methods for one-point quadrature solid-shell elements. International Journal for Numerical Methods in Engineering, 75: 156–187, 2008.10.1002/nme.2250 ↗
5. M. Schwarze and S. Reese. A reduced integration solid-shell element based on the EAS and the ANS concept—Geometrically linear problems. International Journal for Numerical Methods in Engineering, 80:1322–1355, 2009.10.1002/nme.2653 ↗
6. M. Schwarze and S. Reese. A reduced integration solid-shell element based on the EAS and the ANS concept—Large deformation problems. International Journal for Numerical Methods in Engineering, submitted, 2009.10.1002/nme.2653 ↗
7. I.N. Vladimirov, M.P. Pietryga, and S. Reese. Anisotropic finite elastoplasticity with nonlinear kinematic and isotropic hardening and application to sheet metal forming. International Journal of Plasticity, accepted, 2009.10.1016/j.ijplas.2009.09.008 ↗
8. J.K. Lee, G.L. Kinzel, and R.H. Wagoner, editors. NUMISHEET 1996, Proceedings of the 3th International Conference and Workshop on Numerical Simulation of 3D Sheet Forming Processes - Verification of Simulation with Experiment, Dearborn, Michigan, USA, 1996.
9. J.-W. Yoon, F. Barlat, R.E. Dick, K. Chung, and T.J. Kang. Plane stress yield function for aluminum alloy sheets—part II: FE formulation and its implementation. International Journal of Plasticity, 20:495–522, 2004.10.1016/S0749-6419(03)00099-8 ↗