This article presents a pq-adaptive finite element procedure for three-dimensional computation of thin-walled structures like plates and shells. The approach is based on a hexahedral element with high-order shape functions. The polynomial degree of the shape functions in the three spatial directions
Three-dimensional continuum finite element models for plate/shell analysis
โ Scribed by K Y Sze
- Publisher
- John Wiley and Sons
- Year
- 2002
- Tongue
- English
- Weight
- 164 KB
- Volume
- 4
- Category
- Article
- ISSN
- 1365-0556
- DOI
- 10.1002/pse.133
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โฆ Synopsis
Abstract
In the last one and a half decades, a considerable amount of threeโdimensional continuum finite element models have been proposed for plate/shell analysis. These continuum elements possess no rotational degree of freedom and are sometimes known as solidโshell elements. Development of solidโshell elements is not straightforward. To be applicable to thinโ and curvedโshell analysis, element deficiencies known as shear, membrane, trapezoidal and thickness lockings must be envisioned. To alleviate or resolve them, advanced finite element techniques, including reduced integration, stabilization, assumed natural strain, enhanced assumed strain, hybrid strain and hybrid stress methods, have been resorted to. This article aims to provide a review of past efforts at formulating reliable solidโshell elements.
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