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三维计算断裂力学

郭万林 许磊 周正

计算力学学报2016,Vol.33Issue(4):431-440,10.
计算力学学报2016,Vol.33Issue(4):431-440,10.DOI:10.7511/jslx201604001

三维计算断裂力学

Computational mechanics of three-dimensional fracture

郭万林 1许磊 1周正1

作者信息

  • 1. 南京航空航天大学 航空宇航学院,南京 210016
  • 折叠

摘要

Abstract

Since Griffith conducted the study of brittle fracture of glass in 1921,the theory of fracture mechanics has experienced progress from linear elastic solids to elastic-plastic materials and creep theory,from single parameter to multi parameter systems and from the ideal two-dimensional plane theory to the theory of practical structures containing three dimensional(3D)cracks.Calculation methods aiming at stress intensity factor K,J-integral and C (t)integral have evolved from the theoretical calculation of idealized models to series of commercial software platforms of solving crack-calculation problems of actual complex engineering structures and professional platforms of fracture theory analysis. Especially with the development of computer technology,the calculations and simulations of the static and expanding crack of the 3D crack structures are integrated into the computer aided design.In this paper,with our experience in developing the 3D fatigue fracture theory and application in the past thirty years,we briefly describe the development of 3D computational fracture mechanics from the stress and strain analysis of the crack body,the calculation of fracture parameters to the simulation of 3D creep fracture and fatigue crack growth in both China and abroad.Finally,a brief introduction and analysis of the computational methods involved,including atomic scale and multi-scale computational simulations, along with some personal perspectives on the challenges and future research directions,are presented.

关键词

计算断裂力学/三维疲劳断裂,蠕变断裂/裂纹端部场/裂纹扩展/多尺度模拟

Key words

computational fracture mechanics/three-dimensional fatigue fracture/creep fracture/control parameter/life prediction

分类

数理科学

引用本文复制引用

郭万林,许磊,周正..三维计算断裂力学[J].计算力学学报,2016,33(4):431-440,10.

基金项目

973计划(2013CB932604) (2013CB932604)

国家自然科学基金(51535005)资助项目 (51535005)

计算力学学报

OA北大核心CSCDCSTPCD

1007-4708

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