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CLC number: O343.2; TB312

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Received: 2004-07-15

Revision Accepted: 2004-07-25

Crosschecked: 0000-00-00

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Journal of Zhejiang University SCIENCE A 2004 Vol.5 No.11 P.1318-1321

http://doi.org/10.1631/jzus.2004.1318


Time-dependent response of laminated isotropic strips with viscoelastic interfaces


Author(s):  YAN Wei, CHEN Wei-qiu

Affiliation(s):  Department of Civil Engineering, Zhejiang University, Hangzhou 310027, China; more

Corresponding email(s):   chenwq@ccea.zju.edu.cn

Key Words:  Viscoelastic interfaces, Isotropic laminated strips, Exact solution


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YAN Wei, CHEN Wei-qiu. Time-dependent response of laminated isotropic strips with viscoelastic interfaces[J]. Journal of Zhejiang University Science A, 2004, 5(11): 1318-1321.

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Abstract: 
The two dimensional problem of simply supported laminated isotropic strips with viscoelastic interfaces and under static loading was studied. exact solution was derived based on the exact elasticity equation and the Kelvin-Voigt viscoelastic interfacial model. Numerical computations were performed for a strip consisting of three layers of equal thickness. Results indicated that the response of the laminate was very sensitive to the presence of viscoelastic interfaces.

Darkslateblue:Affiliate; Royal Blue:Author; Turquoise:Article

Reference

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[3] Hashin, Z., 1991a. The spherical inclusion with imperfect interface. Journal of Applied Mechanics, 58:444-449.

[4] Hashin, Z., 1991b. Composite materials with viscoelastic interphase: creep and relaxation. Mechanics of Materials, 11:135-148.

[5] He, L.H., Jiang, J., 2003. Transient mechanical response of laminated elastic strips with viscous interfaces in cylindrical bending. Composites Science and Technology, 63:821-828.

[6] Shu, X.P., Soldatos, K.P., 2001. An accurate de-lamination model for weakly bonded laminates subjected to different sets of edge boundary conditions. International Journal of Mechanical Sciences, 43:935-959.

[7] Yu, X.B., Zhong, Z., 1999. A simplified model for plasticity in composite materials with imperfect interfaces. Shanghai Journal of Mechanics, 20:327-330 (in Chinese).

[8] Zhong, Z., Meguid, S.A., 1996. On the eigenstrain problem of a spherical inclusion with an imperfectly bonded interface. Journal of Applied Mechanics, 63:877-883.

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