首页 | 本学科首页   官方微博 | 高级检索  
     检索      

沿厚度非均匀复合材料的动态断裂力学研究
引用本文:王保林,韩杰才.沿厚度非均匀复合材料的动态断裂力学研究[J].固体力学学报,1998,19(4):321-328.
作者姓名:王保林  韩杰才
作者单位:哈尔滨工业大学复合材料研究所
摘    要:对于非均匀复合材料中多个裂纹的动态断裂力学问题,提出了一种分析方法,假设复合材料为正交各向异性并含有多个垂直于厚度方向的裂纹,材料参数沿厚度方向为变化的,沿该方向将复合划分为许多单层,假设单层材料参数为常数,Fourier变换法,在Laplace域内推导出了控制问题的奇异积分方程组并用虚位移原理求解,然后利用Laplace数值反得刺裂纹尖端的动态应力强度因子和能量释放率,作为算例,研究了带有两个裂

关 键 词:功能梯度材料  断裂力学  复合材料  动态  非均匀

DYNAMIC FRACTURE MECHANICS ANALYSIS FOR COMPOSITE MATERIALS WITH MATERIAL NONHOMOGENEITY ALONG THICKNESS DIRECTION
Wang Baolin,Han Jiecai,Du Shanyi.DYNAMIC FRACTURE MECHANICS ANALYSIS FOR COMPOSITE MATERIALS WITH MATERIAL NONHOMOGENEITY ALONG THICKNESS DIRECTION[J].Acta Mechnica Solida Sinica,1998,19(4):321-328.
Authors:Wang Baolin  Han Jiecai  Du Shanyi
Abstract:The problem considered here is the response of non homogeneous composite material containing some cracks subjected to dynamic loading. It is assumed that the composite material is orthotropic and all the material properties only depend on the coordinates y(along the thickness direction). In the analysis, the elastic region is divided into a number of plies of infinite length. The material properties are taken to be constants for each ply. By utilizing the Laplace transform and Fourier transform technique, the general solutions for plies are derived. The singular integral equations of the entire elastic region are obtained and solved by virtual displacement principle. Attention is focused on the time dependent full field solutions of stress intensity factor and strain energy release rate. As a numerical illustration, the dynamic stress intensity factor of a substrate/functionally graded film structure with two cracks under suddenly applied forces on cracks face are presented for various material non homogeneity parameters.
Keywords:functionally  graded  materials    multi  layers    integral  equation    fracture  mechanics    stress  intensity  factor    energy  release  rate  
本文献已被 CNKI 维普 等数据库收录!
设为首页 | 免责声明 | 关于勤云 | 加入收藏

Copyright©北京勤云科技发展有限公司  京ICP备09084417号