A three-dimensional cell-based smoothed finite element method for elasto-plasticity

This work is concerned with a three-dimensional cell-based smoothed finite element method for application to elastic-plastic analysis. The formulation of smoothed finite elements is extended to cover elastic-plastic deformations beyond the classical linear theory of elasticity, which has been the ma...

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Published inJournal of mechanical science and technology Vol. 29; no. 2; pp. 611 - 623
Main Authors Lee, Kyehyung, Lim, Jae Hyuk, Sohn, Dongwoo, Im, Seyoung
Format Journal Article
LanguageEnglish
Published Seoul Korean Society of Mechanical Engineers 01.02.2015
Springer Nature B.V
대한기계학회
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ISSN1738-494X
1976-3824
DOI10.1007/s12206-015-0121-2

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Summary:This work is concerned with a three-dimensional cell-based smoothed finite element method for application to elastic-plastic analysis. The formulation of smoothed finite elements is extended to cover elastic-plastic deformations beyond the classical linear theory of elasticity, which has been the major application domain of smoothed finite elements. The finite strain deformations are treated with the aid of the formulation based on the hyperelastic constitutive equation. The volumetric locking originating from the nearly incompressible behavior of elastic-plastic deformations is remedied by relaxing the volumetric strain through the mean value. The comparison with the conventional finite elements demonstrates the effectiveness and accuracy of the present approach.
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G704-000058.2015.29.2.020
ISSN:1738-494X
1976-3824
DOI:10.1007/s12206-015-0121-2