断裂力学
独特性
材料科学
应变能释放率
弹性体
同种类的
裂缝闭合
裂纹扩展阻力曲线
机械
线弹性
应变能
强度因子
弹性(物理)
压力(语言学)
数学分析
复合材料
结构工程
数学
物理
有限元法
统计物理学
哲学
工程类
语言学
作者
Philippe H. Geubelle,W. G. Knauss
摘要
The problem of the growth of a crack located at the interface between two linearly elastic solids is considered when conditions promoting propagation along and/or away from the interface prevail. Both a stress and a maximum energy release rate criterion are examined. It is found that in contrast to the corresponding problem for crack growth in homogeneous solids, no unique propagation direction results when continuum considerations prevail alone. Uniqueness is established only upon invoking a presumably material dictated minimum crack extension size. The result for this linearized analysis are compared with experimental observations on kink fracture involving two elastomers of small strain capabilities.
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