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分数阶导数粘弹性模型的有限元法

银花 陈宁

计算力学学报2012,Vol.29Issue(6):966-971,6.
计算力学学报2012,Vol.29Issue(6):966-971,6.

分数阶导数粘弹性模型的有限元法

Finite element method for viscoelastic fractional derivative model

银花 1陈宁2

作者信息

  • 1. 内蒙古大学交通学院,呼和浩特010070
  • 2. 南京林业大学机械电子工程学院,南京210037
  • 折叠

摘要

Abstract

The finite element scheme of viscoelastic structural dynamics with fractional derivative three el ements model constitutive relation was derived based on the analysis of the theory of the fractional deriv ative three elements model in this paper. And the numerical solution of the finite element equation was calculated using the numerical algorithm for the dynamics equation of the fractional derivative viscoelas ticity structure. Moreover, the efficiency of the finite element scheme was confirmed by the dynamic vis- coelastic response of two-dimensional asphalt pavement.

关键词

分数阶导数/粘弹性/本构模型/有限元法

Key words

fractional derivative/viscoelastic property/constitutive model/Finite Element Method (FEM)

分类

数理科学

引用本文复制引用

银花,陈宁..分数阶导数粘弹性模型的有限元法[J].计算力学学报,2012,29(6):966-971,6.

基金项目

内蒙古自治区高校科研项目 ()

江苏省高校自然科学基金(08KJDl30002)资助项目. ()

计算力学学报

OA北大核心CSCDCSTPCD

1007-4708

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