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作者机构:Jinan Univ Sch Mech & Construct Engn Inst Appl Mech Guangzhou 510632 Guangdong Peoples R China Minist Educ Key Lab Disaster Forecast & Control Engn Guangzhou 510632 Guangdong Peoples R China
出 版 物:《COMPOSITES PART B-ENGINEERING》 (复合材料B:工程)
年 卷 期:2019年第166卷第Jun.1期
页 面:148-161页
核心收录:
学科分类:08[工学] 0805[工学-材料科学与工程(可授工学、理学学位)] 080502[工学-材料学]
基 金:National Natural Science Foundation of China Guangdong Natural Science Foundation [2017A030313013]
主 题:Delamination propagation Multiple failure modes Bi-nonlinear properties Anti-penetration contact effect
摘 要:This paper presents a unique theoretical analysis for the multiple failures of in-plane loaded composite laminates containing a through-width delamination. Under the action of the in-plane load, the delaminated laminates undergo first post buckling failure, then delamination propagation. The anti-penetrating contact effect occurred at the interfaces of the delamination is identified by analyzing the local transverse deformation and is incorporated into the multiple failure stages. Based on von Karman nonlinear geometric relationships, the post-buckling equilibrium path of the delaminated laminates characterized by the in-plane load vs deflection amplitude curves is solved. Expression of energy release rate is derived from variational principles as the summation of the products of shear forces and deflection slopes at the delamination fronts. With the available solutions from post-buckling analysis, threshold to initiate the delamination to propagate is computed according to Griffith fracture criterion and is calculated for different delamination conditions by developing Matlab program. It is found that the delaminated laminate undergoes a consistently macroscopic deflection with microscopic local buckles on the interfaces of the delamination. For all cases, Mode I delamination propagation can never occur due to the contact behavior. Instead, Mode II delamination propagation prevails regardless of the delamination size and position. The analysis presented in this paper accounts for nonlinear geometric deformation, nonlinear constitutive behavior and anti-penetrating interaction effects and identifies multiscale deformation modes involved in different failure mechanisms, thereby demonstrates the latest research idea for the current frontier problems.