首页> 外文期刊>Computational Mechanics: Solids, Fluids, Fracture Transport Phenomena and Variational Methods >A finite strain elastoplastic model based on Flory's decomposition and 3D FEM applications
【24h】

A finite strain elastoplastic model based on Flory's decomposition and 3D FEM applications

机译:基于Flory分解和三维有限元应用的有限应变弹塑性模型

获取原文
获取原文并翻译 | 示例
获取外文期刊封面目录资料

摘要

The Flory's decomposition is an important mathematical tool used to write hyperelastic constitutive models. As far as the author's knowledge goes, it has not been used to write plastic flow directions in elastoplastic models and this study is an opportunity to introduce this simple strategy in so important subject. Adopting this decomposition it is possible to write an alternative total Lagrangian elastoplastic framework for finite strains with simple implementation and good response. Using Flory's decomposition, strains are split into one volumetric and two isochoric parts. The volumetric part is considered elastic along all strain range and isochoric parts are treated as elastoplastic, i.e., the isochoric plastic flow direction is directly defined by the Flory's decomposition. Assuming this plastic flow direction it is not necessary to employ the classical Kroner-Lee multiplicative decomposition to consider elastic and plastic parts of finite strains. The proposed model is implemented in a 3D geometrical nonlinear positional FEM code and results are compared with literature experimental and numerical data for validation purposes and applications.
机译:弗洛里分解是用于编写超弹性本构模型的重要数学工具。就作者的知识而言,它尚未用于在弹塑性模型中编写塑性流动方向,本研究是在如此重要的主题中引入这种简单策略的机会。采用这种分解,可以编写出有限应变的替代总拉格朗日弹塑性框架,实现简单,响应良好。使用弗洛里分解,应变被分成一个体积部分和两个等容部分。体积部分被认为是沿所有应变范围的弹性部分,等容部分被视为弹塑性,即等容塑性流动方向直接由弗洛里分解定义。假设这种塑性流动方向,就没有必要采用经典的Kroner-Lee乘法分解来考虑有限应变的弹性和塑性部分。该模型采用三维几何非线性位置有限元码实现,并将结果与文献、实验和数值数据进行比较,以进行验证和应用。

著录项

获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号