Continual Conditions Between Layers for Laminated Plates

Zhang Shenxue

Volume 20 Issue 9

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Abstract

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Article Navigation > Applied Mathematics and Mechanics > 1999 > 20(9): 985-990

Zhang Shenxue. Continual Conditions Between Layers for Laminated Plates[J]. Applied Mathematics and Mechanics, 1999, 20(9): 985-990.

Citation:

Zhang Shenxue. Continual Conditions Between Layers for Laminated Plates[J]. Applied Mathematics and Mechanics, 1999, 20(9): 985-990.

Citation:

Zhang Shenxue. Continual Conditions Between Layers for Laminated Plates[J]. Applied Mathematics and Mechanics, 1999, 20(9): 985-990.

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Continual Conditions Between Layers for Laminated Plates

Zhang Shenxue

Department of Mathematics, Jilin University, Changchun 130023, P R China

Received Date: 1997-12-21
Rev Recd Date: 1999-03-12
Publish Date: 1999-09-15

Abstract

Abstract

In this paper,various forms of functional on blending energy principles of composite laminated plates are given,which guarantee satisfied continual conditions of displacements and stress between layers,and then the reliability of the functional are proved by the computing example.
- laminated plates,
- continual conditions between layers,
- blending energy,
- functional

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References(6)

References

[1]	Christensen R M.Mechanics of Composite Materials[M].New York:John Wilen & Sons,1979,153.
[2]	Spilker R L,Chou S C.Edge effects insymmetric composite laminates importance of satisfying the tration-free-edge condition[J].J Compos Mater,1980,14:2~20.
[3]	Bar Yoseph P,Pian T H H.Calculation of interlaminar stress conantration in composite laminates[J].J Compos Mater,1981,15(3):225~239.
[4]	Alturi E A Rotem,Shmueli M.Free edge effect in angle ply laminates——a new three di mensional finite difference solution[J].J Compos Mater,1980,14(1):21~30.
[5]	Yamada M,Nemat-Nasser S.Harmonic wares with arbitrary propagation direction in layered orthotropic elastic composites[J].J Compos Mater,1981,15(1):531~542.
[6]	Pagano N J,Exact solutions for rectangular bidirectional composites and sandwich plates[J].J Compos Mater,1970,4(1):20~34.

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