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平行于功能梯度材料夹层的币型裂纹起裂条件
引用本文:肖洪天, 岳中琦. 平行于功能梯度材料夹层的币型裂纹起裂条件[J]. 固体力学学报, 2005, 26(1): 22-28. doi: 10.3969/j.issn.0254-7805.2005.01.004
作者姓名:肖洪天  岳中琦
作者单位:山东科技大学资源与环境工程学院,泰安,271019; 香港大学土木工程系,薄扶林道,香港
基金项目:香港Croucher基金,山东高校青年学术骨干项目资助 .
摘    要:分析了功能梯度材料中币型裂纹的扩展问题.裂纹平行于无限域中功能梯度材料夹层,受有与裂纹面成任意角度的拉应力.假定功能梯度材料夹层与两个半无限域均匀介质完全粘合,其弹性模量沿厚度方向变化.采用基于层状材料广义Kelyin基本解的边界元方法分析裂纹问题,给出了均布正应力和剪应力作用下裂纹的应力强度因子.将应力强度因子耦合于应变能密度断裂判据,讨论了裂纹体在拉伸应力作用下的起裂条件.

关 键 词:广义Kelyin基本解   边界元方法   功能梯度材料   裂纹扩展
修稿时间:2003-10-09

GROWTH OF PENNY-SHAPED CRACK PARELLEL TO GRADED INTERFACE OF BIMATERIALS UNDER INCLINED TENSION
Xiao Hongtian, Yue Zhongqi. GROWTH OF PENNY-SHAPED CRACK PARELLEL TO GRADED INTERFACE OF BIMATERIALS UNDER INCLINED TENSION[J]. Chinese Journal of Solid Mechanics, 2005, 26(1): 22-28. doi: 10.3969/j.issn.0254-7805.2005.01.004
Authors:Xiao Hongtian  Yue Zhongqi
Affiliation:Xiao Hongtian 1 Yue Zhongqi 2
Abstract:Growth of a penny shaped crack under an inclined tension is analyzed by considering the effect of functional graded materials. The crack is parallel to the functionally graded interfacial zone between two fully bonded solids. The functionally graded material is treated as a nonhomogeneous solid layer with its elastic modulus varying in the thickness direction. A generalized Kelvin solution based boundary element method is first employed for the calculation of the stress intensity factors. The crack surfaces are subject to either uniform normal traction or uniform shear traction. Via the superposition principle, the stress intensity factors are determined by taking into account the effects of the nonhomogeneity parameter and thickness of the functionally graded interfacial zone, as well as the crack distance to the zone. The stress intensity factors are then incorporated into the strain energy density fracture criterion for the prediction of crack growth. And the effects of external load directions, material and geometrical parameters on the critical loads are examined in detail.
Keywords:generalized Kelvin solution   boundary element method   functionally graded materials   crack growth
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