Hypo- elastic vs hyper- elastic constitutive equation for textile materials at meso-scale

机译：中间尺度纺织材料的低弹性VS超弹性本构方程

获取原文

页面导航

摘要
著录项
相似文献
相关主题

摘要

The increasing use of finite element simulation in the field of composite material forming involved in the past few years a large among of research on the constitutive modelling of textile material at the mesoscopic scale (i.e. the scale of individual fibre tow). Up to now, a consensus does not exist on the most appropriate approach. The present contribution aims on the comparison between hypo- and hyper- elastic approaches to describe the mechanical behaviour of a single tow in the framework of nonlinear continuum mechanics.A particular attention is paid to the ease of implementation in standard finite element codes.

机译：在过去几年中涉及的综合材料形成领域的有限元模拟在脑镜尺度纺织材料本构型建模中的越来越大的利用（即单个纤维丝束的规模）。到目前为止，最合适的方法不存在共识。目前的贡献旨在对非线性连续内力学框架中描述单个牵引的机械行为之间的比较。在标准有限元码中特别关注的易于实施。

著录项

来源
《Conference of the European Scientific Association on Material Forming》|2014年||共7页
会议地点
作者
VIDAL-SALLE Emmanuelle; FLORIMOND Charlotte; CHARMETANTAdrien;
展开▼
作者单位

展开▼
会议组织
原文格式 PDF
正文语种
中图分类 TB3-532;
关键词
Composite; Constitutive equation; Large displacement.;

机译：复合;本构方程;大流离失所。;

相似文献

外文文献
中文文献
专利

1. On the use of the upper triangular (or QR) decomposition for developing constitutive equations for Green-elastic materials [J] . A.R. Srinivasa International Journal of Engineering Science . 2012,第期

机译：关于使用上三角分解法（或QR）开发绿色弹性材料的本构方程
2. General invariant representations of the constitutive equations for isotropic nonlinearly elastic materials [J] . Chen M.X., Tan Y.W., Wang B.F. International Journal of Solids and Structures . 2012,第2期

机译：各向同性非线性弹性材料本构方程的一般不变表示
3. Constitutive equations for micropolar hyper-elastic materials [J] . Ramezani S, Naghdabadi R, Sohrabpour S International Journal of Solids and Structures . 2009,第14a15期

机译：微极超弹性材料的本构方程
4. Hypo- elastic vs hyper- elastic constitutive equation for textile materials at meso-scale [C] . VIDAL-SALLE Emmanuelle, FLORIMOND Charlotte, CHARMETANTAdrien Conference of the European Scientific Association on Material Forming . 2014

机译：中间尺度纺织材料的低弹性VS超弹性本构方程
5. Lumped-parameter modelling of elastically coupled bodies: Derivation of constitutive equations and determination of stiffness matrices. [D] . Zhang, Shilong. 1999

机译：弹性耦合体的集总参数建模：本构方程的推导和刚度矩阵的确定。
6. How to characterize a nonlinear elastic material? A review on nonlinear constitutive parameters in isotropic finite elasticity [O] . L. Angela Mihai, Alain Goriely -1

机译：如何表征非线性弹性材料？各向同性有限弹性中的非线性本构参数研究进展
7. General invariant representations of the constitutive equations for isotropic nonlinearly elastic materials [O] . Chen M.X., Tan Y.W., Wang B.F. 2012

机译：各向同性非线性弹性材料本构方程的一般不变表示
8. In-Depth Tutorial on Constitutive Equations for Elastic Anisotropic Materials [R] . Nemeth, M. P. 2011

机译：弹性各向异性材料本构方程的深入教程

Hypo- elastic vs hyper- elastic constitutive equation for textile materials at meso-scale

摘要

著录项

相似文献

相关主题

期刊订阅