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New quadratic solid-shell elements and their evaluation on popular benchmark problems

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Science Arts & Métiers (SAM)

is an open access repository that collects the work of Arts et Métiers Institute of Technology researchers and makes it freely available over the web where possible.

This is an author-deposited version published in: https://sam.ensam.eu Handle ID: .http://hdl.handle.net/10985/10458

To cite this version :

Farid ABED-MERAIM, Vuong-Dieu TRINH, Alain COMBESCURE - New quadratic solid-shell elements and their evaluation on popular benchmark problems - 2012

Any correspondence concerning this service should be sent to the repository Administrator : [email protected]

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New Quadratic Solid-Shell Elements and their Evaluation on Popular

Benchmark Problems

Farid Abed-Meraim

LEM3 UMR CNRS 7239, Arts et Metiers ParisTech, 4 rue Augustin Fresnel, 57078 Metz [email protected]

Vuong-Dieu Trinh

LEM3 UMR CNRS 7239, Arts et Metiers ParisTech, 4 rue Augustin Fresnel, 57078 Metz [email protected]

Alain Combescure

LaMCoS UMR CNRS 5259, INSA-Lyon, 18, 20 rue des Sciences, 69621 Villeurbanne [email protected]

Abstract

In recent years, considerable effort has been devoted to the development of 3D finite elements able to model thin structures (Cho et al., 1998; Sze and Yao, 2000; Abed-Meraim and Combescure, 2002; Vu-Quoc and Tan, 2003; Chen and Wu, 2004). To this end, coupling solid and shell formulations proved to be an interesting strategy, providing continuum finite element models that can be efficiently used for structural applications.

In the present work, two solid-shell elements are formulated (a 20-node and a 15-node element) based on a purely three-dimensional approach. The advantages of these elements are shown through the analysis of various structural problems. Note that their main advantage is to allow complex struc-tural shapes to be simulated without classical problems of connecting zones meshed with different element types. These solid-shell elements have a special direction called the ”thickness”, along which a set of integration points are located. Reduced integration is also used to prevent some locking phe-nomena and to increase computational efficiency.

Focus will be placed here on linear benchmark problems, where it is shown that these solid-shell elements perform much better than their counterparts, conventional solid elements.

References

1. C. CHO ANDH.C. PARK ANDS.W. LEE. Stability analysis using a geometrically nonlinear assumed strain solid shell element model. Finite Elem. Analysis Des. 29 (1998) 121-135.

2. K.Y. SZE ANDL.Q. YAO. A hybrid stress ANS solid-shell element and its generalization for smart structure modeling. Part I-solid-shell element formulation. Int. J. Num. Meth. Eng. 48 (2000) 545-564.

3. F. ABED-MERAIM ANDA. COMBESCURE. SHB8PS - a new adaptive, assumed-strain continuum mechanics shell element for impact analysis. Comp. and Struct. 80 (2002) 791-803.

4. L. VU-QUOC ANDX.G. TAN. Optimal solid shells for non-linear analyses of multilayer composites. I. Statics. Comp. Meth. Applied Mech. Eng. 192 (2003) 975-1016.

5. Y.I. CHEN ANDG.Y. WU. A mixed 8-node hexahedral element based on the Hu-Washizu principle and the field extrapolation technique. Structural Engineering and Mechanics 17 (2004) 113-140.

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