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极端变形问题的物质点法研究进展

张雄 刘岩 张帆 陈镇鹏

计算力学学报2017,Vol.34Issue(1):1-16,16.
计算力学学报2017,Vol.34Issue(1):1-16,16.DOI:10.7511/jslx201701001

极端变形问题的物质点法研究进展

Recent progress of material point method for extreme deformation problems

张雄 1刘岩 1张帆 1陈镇鹏1

作者信息

  • 1. 清华大学 航天航空学院,北京 100084
  • 折叠

摘要

Abstract

By employing both the Lagrangian and Eulerian descriptions,the material point method (MPM) discretizes a material domain into a set of particles (Lagrangian description) moving in a grid fixed in the space (Eulerian description).Thus,the MPM combines the advantages of both the Lagran-gian methods and Eulerian methods,which makes MPM especially effective in modelling problems with extreme deformation such as impact and explosion problems.The research achievements of our group on MPM algorithms for impact,explosion,fluid-structure interaction and other problems with extreme deformation are systematically summarized in this paper.The three-dimensional parallel explicit simulation software MPM3D developed by our group is briefly introduced.The applications of MPM3D in hyper-velocity impact,perforation,explosion,slope failure,metal cutting,and fluid-structure interaction problems are described as well.

关键词

物质点法/冲击/爆炸/超高速碰撞/流固耦合

Key words

material point method/shock/explosion/hyper-velocity impact/fluid-structure interaction

分类

数理科学

引用本文复制引用

张雄,刘岩,张帆,陈镇鹏..极端变形问题的物质点法研究进展[J].计算力学学报,2017,34(1):1-16,16.

基金项目

国家自然科学基金(11672154,11272180,11472153,10172052,10472052,10872107) (11672154,11272180,11472153,10172052,10472052,10872107)

国家重点基础研究发展计划(2010CB832701)资助项目. (2010CB832701)

计算力学学报

OA北大核心CSCDCSTPCD

1007-4708

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