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Numerical analysis of delamination growth for stiffened composite laminated plates

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Abstract

A study of postbuckling and delamination propagation behavior in delaminated stiffened composite plates was presented. A methodology was proposed for simulating the multi-failure responses, such as initial and postbuckling, delamination onset and propagation, etc. A finite element analysis was conducted on the basis of the Mindlin first order shear effect theory and the von-Kármán nonlinear deformation assumption. The total energy release rate used as the criteria of delamination growth was estimated with virtual crack closure technique (VCCT). A self-adaptive grid moving technology was adopted to model the delamination growth process. Moreover, the contact effect along delamination front was also considered during the numerical simulation process. By some numerical examples, the influence of distribution and location of stiffener, configuration and size of the delamination, boundary condition and contact effect upon the delamination growth behavior of the stiffened composite plates were investigated. The method and numerical conclusion provided should be of great value to engineers dealing with composite structures.

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References

  1. Whitecomb J D. Finite element analysis of instability related delamination growth[J].Composite Mater, 1981,15(9):403–426.

    Google Scholar 

  2. Whitecomb J D. Parametric analytical study of instability-related delamination growth[J].Composites Science and Technology, 1986,25(1):18–48.

    Google Scholar 

  3. Chai H, Babcok C D, Knauss W G. One delamination modeling of failure in laminated plates by delamination buckling[J].Solids Strut, 1981,17(1):1069–1083.

    Article  MATH  Google Scholar 

  4. Ramkumar R L. Fatigue degradation in compressively loaded composite laminates[R]. NASA CR-165681, 1981.

  5. Ramkumar R L. Performance of a quantitative study for instability related laminates[R]. NASA CR-166046, 1983.

  6. Whitecomb J D, Shivakumar K N. Strain-energy release rate analysis of a laminate with a postbuckled delamination. Numerical methods in fracture mechanics[R]. NASA TM-89091, 1987.

  7. Shivakumar K N, Whitecomb J D. Buckling of a sublaminate in a quasi-isotropic composite[J].Composite Mater, 1985,19(1):2–18.

    Google Scholar 

  8. Chai H. Buckling and post-buckling behavior of elliptical plates: part analysis[J].Journal of Applied Mechanics, 1990,57(4):981–988.

    MathSciNet  Google Scholar 

  9. Riccio A, Scaramuzzino F, Perugini P. Embedded delamination growth in composite panels under compressive load[J].Composites, part B, 2001,32(3):209–218.

    Article  Google Scholar 

  10. Shen F, Lee K H, Tay T E. Modeling delamination growth in laminated composites[J].Composites Science and Technology, 2001,61(9):1239–1251.

    Article  Google Scholar 

  11. SUN Xian-nian, CHEN Hao-ran, SU Chang-jian,et al. Delamination growth in composite laminates [J].Acta Mechanica Sinica, 2000,32(2):223–232. (in Chinese)

    Google Scholar 

  12. CHEN Hao-ran, YIN Xiang-yong, GUO Zhao-pu,et al. Thermal nonlinear buckling behavior of stiffened laminated plates with a delamination damage[J].Journal of Ningxia University (Natural Science Edition), 1999,20(3):228–237. (in Chinese)

    Google Scholar 

  13. CHEN Hao-ran, YIN Xiang-yong, GUO Zhao-pu,et al. Bluckling behavior of stiffened laminated plates with a delamination damage[J].Chinese Journal of Computational Mechanics, 2000,17(2): 156–161. (in Chinese)

    Google Scholar 

  14. Kong C W, Hong C S, Kim C G. Post buckling strength of stiffened composite plates with impact damage[J].AIAA J, 2000,38(10), 1956–1964.

    Article  Google Scholar 

  15. Ishikawa T, Matsushima M, Hayashi Y. Improved correlation of predicted and experimental initial buckling stress of composite stiffened panels[J].Composite Structures, 1993,26(1):25–38.

    Article  Google Scholar 

  16. SUN Xian-nian, CHEN Hao-ran, CHEN Shao-jie. Pre-postbuckling analysis of composite laminates with delamination damage[J].Acta Aeronautica et Astronautica Sinica, 1999,20(3):224–229. (in Chinese)

    Google Scholar 

  17. BAI Rui-xiang, CHEN Hao-ran. The linear and nonlinear buckling analysis of composite sandwich plate containing interfacial debonding under thermal-mechanical coupling loads[J].Engineering Mechanics, 2000,1(suppl):383–386. (in Chinese)

    Google Scholar 

  18. CHEN Hao-ran, BAI Rai-xiang. Numerical analysis of residual compressive strength of damaged composite sandwich plates[J].Dalian University of Technology, 2001,41(4):404–411. (in Chinese)

    Google Scholar 

  19. CHEN Hao-ran, BAI Rui-xiang. Post-buckling behavior of composite sandwich plate containing interfacial debonding[A]. In: ZHANG Yao Ed.Proceeding of the 13th International Composite Conference ICCM13[C]. Beijing: Scientific and Technical Documents Publishing House, 2001, 1–6.

    Google Scholar 

  20. Rizzo A R. FEA gap elements choosing the right stiffness[J].Mechanical Engineering, 1991,113 (6):57–59.

    Google Scholar 

  21. Rybicki E F, Kanninen M F. A finite element calculation of stress intensity factors by modified crack closure integral[J].Engineering Fracture Mechanics, 1977,9(3):931–938.

    Article  Google Scholar 

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Communicated by Tang Li-min, Original Member of Editorial Committee, AMM

Foundation item: the National Natural Science Foundation of China (59975014)

Biographies: Bai Rui-xiang (1972- ), Lectuer, Doctor

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Rui-xiang, B., Hao-ran, C. Numerical analysis of delamination growth for stiffened composite laminated plates. Appl Math Mech 25, 405–417 (2004). https://doi.org/10.1007/BF02437524

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  • DOI: https://doi.org/10.1007/BF02437524

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Chinese Library Classification

2000 Mathematics Subject Classification

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