复合材料已被广泛应用于各个领域,分层破坏是复合材料主要的破坏形式之一.对复合材料分层失效分析中主要的方法粘聚区模型进行详细的阐述.首先介绍了粘聚区模型发展历史、界面强度参数和本构关系的研究现状并对存在的问题进行了分析,然后对该模型在复合材料层间失效分析应用现状进行了阐述,重点分析了该模型在有限元应用中存在的问题.研究表明,近年来,CZM已逐步成为复合材料分层失效研究的主要方法,但在应用中需要解决强度参数确定准确性、计算收敛困难和计算效率不高等问题.
参考文献
| [1] | Dongdong Zhang;Qilin Zhao;Yaxin Huang;Fei Li;Haosen Chen;Dasheng Miao.Flexural properties of a lightweight hybrid FRP-aluminum modular space truss bridge system[J].Composite structures,2014Feb.(Feb.):600-615. |
| [2] | An Zhong Deng;Qi Lin Zhao;Fei Li.Research on bearing capacity of single tooth to composite pre-tightened teeth connection[J].Journal of Reinforced Plastics and Composites,201321(21):1603-1613. |
| [3] | 马毓;李飞;赵启林;江克斌.复合材料构件机械连接接头破坏模式与机理[J].解放军理工大学学报（自然科学版）,2010(6):658-663. |
| [4] | 崔浩;李玉龙;刘元镛;郭嘉平;许秋莲.基于粘聚区模型的含填充区复合材料接头失效数值模拟[J].复合材料学报,2010(2):161-168. |
| [5] | 叶强 .层合复合材料的粘聚区模型及其应用研究[D].南京航空航天大学,2012. |
| [6] | 叶强;陈普会.复合材料粘聚区模型的强度参数预测[J].固体力学学报,2012(6):566-573. |
| [7] | Yong Zhu;Kenneth M. Liechti;K. Ravi-Chandar.Direct extraction of rate-dependent traction–separation laws for polyurea/steel interfaces[J].International Journal of Solids and Structures,20091(1):31-51. |
| [8] | A study on the influence of measurement location and regularization on the evaluation of boundary tractions by inverse finite element method[J].Finite elements in analysis & design,20098/9(8/9):569. |
| [9] | Jae-Chul Oh;Hyun-Gyu Kim.Inverse estimation of cohesive zone laws from experimentally measured displacements for the quasi-static mode I fracture of PMMA[J].Engineering Fracture Mechanics,2013:118-131. |
| [10] | M. Elices;G.V. Guinea;J. Gomez.The cohesive zone model: advantages, limitations and challenges[J].Engineering Fracture Mechanics,20022(2):137-163. |
| [11] | Bin Shen;Glaucio H. Paulino.Identification of cohesive zone model and elastic parameters of fiber-reinforced cementitious composites using digital image correlation and a hybrid inverse technique[J].Cement & concrete composites,20115(5):572-585. |
| [12] | Cropper, W.P.;Holm, J.A.;Miller, C.J..An inverse analysis of a matrix population model using a genetic algorithm[J].Ecological informatics: an international journal on ecoinformatics and computational ecology,20121(1):41-45. |
| [13] | Zhaoyang Jin;Zhenshan Cui.Investigation on strain dependence of dynamic recrystallization behavior using an inverse analysis method[J].Materials Science & Engineering, A. Structural Materials: Properties, Misrostructure and Processing,201013/14(13/14):3111-3119. |
| [14] | Gu Y.;Nakamura T.;Prchlik L.;Sampath S.;Wallace J..Micro-indentation and inverse analysis to characterize elastic-plastic graded materials[J].Materials Science & Engineering, A. Structural Materials: Properties, Misrostructure and Processing,20031/2(1/2):223-233. |
| [15] | Giulio Alfano.On the influence of the shape of the interface law on the application of cohesive-zone models[J].Composites science and technology,20066(6):723-730. |
| [16] | Y. Mi;M. A. Crisfield;G. A. O. Davies;H. -B. Hellweg.Progressive delamination using interface elements[J].Journal of Composite Materials,199814(14):1246-1272. |
| [17] | G. Alfano;M. A. Crisfield.Finite element interface models for the delamination analysis of laminated composites: mechanical and computational issues[J].International Journal for Numerical Methods in Engineering,20017(7):1701-1736. |
| [18] | Chandra N.;Li H.;Shet C.;Ghonem H..Some issues in the application of cohesive zone models for metal-ceramic interfaces[J].International Journal of Solids and Structures,200210(10):2827-2855. |
| [19] | R.D.S.G. Campilho;M.D. Banea;J.A.B.P. Neto.Modelling adhesive joints with cohesive zone models: effect of the cohesive law shape of the adhesive layer[J].International Journal of Adhesion & Adhesives,2013:48-56. |
| [20] | P.Jousset;M. Rachik.Comparison and evaluation of two types of cohesive zone models for the finite element analysis of fracture propagation in industrial bonded structures[J].Engineering Fracture Mechanics,2014:48-69. |
| [21] | Yangjian Xu;Xiangyu Li;Xiaogui Wang;Lihua Liang.Inverse parameter identification of cohesive zone model for simulating mixed-mode crack propagation[J].International Journal of Solids and Structures,201413(13):2400-2410. |
| [22] | Ashwin Hattiangadi;Thomas Siegmund.A thermomechanical cohesive zone model for bridged delamination cracks[J].Journal of the Mechanics and Physics of Solids,20043(3):533-566. |
| [23] | B. M. Love;R. C. Batra.Effect of particulate/matrix debonding on the formation of adiabatic shear bands[J].International Journal of Mechanical Sciences,20102(2):386-397. |
| [24] | Ferhun C. Caner.Size effect on strength of laminate-foam sandwich plates: Finite element analysis with interface fracture[J].Composites, Part B. Engineering,20095(5):337-348. |
| [25] | A. Turon;C.G. Davila;P.P. Camanho.An engineering solution for mesh size effects in the simulation of delamination using cohesive zone models[J].Engineering Fracture Mechanics,200710(10):1665-1682. |
| [26] | J. CHEN;A. NEW.Application of decohesive model with mixed damage scale in fracture analysis of composite materials[J].Fatigue & Fracture of Engineering Materials and Structures,200111(11):761-769. |
| [27] | R. H. J. Peerlings;W. A. M. Brekelmans;R. de Borst;M. G. D. Geers.Gradient-enhanced damage modelling of high-cycle fatigue[J].International Journal for Numerical Methods in Engineering,200012(12):1547-1569. |
| [28] | Robinson P;Galvanetto U;Tumino D;Bellucci G;Violeau D.Numerical simulation of fatigue-driven delamination using interface elements[J].International Journal for Numerical Methods in Engineering,200513(13):1824-1848. |
| [29] | J.J. Muhoz;U. Galvanetto;P. Robinson.On the numerical simulation of fatigue driven delamination with interface elements[J].International Journal of Fatigue,200610(10):1136-1146. |
| [30] | Q.D. Yang;D.J. Shim;S.M. Spearing.A cohesive zone model for low cycle fatigue life prediction of solder joints[J].Microelectronic engineering,20041(1):85-95. |
| [31] | K.L. Roe;T. Siegmund.An irreversible cohesive zone model for interface fatigue crack growth simulation[J].Engineering Fracture Mechanics,20032(2):209-232. |
| [32] | O. NGUYEN;E.A. REPETTO;M. ORTIZ.A cohesive model of fatigue crack growth[J].International Journal of Fracture,20014(4):351-369. |
| [33] | E.Smith.The effect of the stress-relative displacement law on failure predictions using the cohesive zone model[J].International Journal of Fracture,19991/2(1/2):41-51. |
| [34] | J.G. Williams;H. Hadavinia.Analytical solutions for cohesive zone models[J].Journal of the Mechanics and Physics of Solids,20024(4):809-825. |
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