Influence of the Free Edge upon the Strength of Angle-Ply Laminates

Author:

Pipes RB12,Kaminski BE12,Pagano NJ3

Affiliation:

1. General Dynamics Corp. 1 Senior structures engineers , Convair Aerospace Division, , Fort Worth, Tex. 76101. Dr. Pipes is currently an assistant professor , Mechanical Engineering Department, , Philadelphia, Pa.19104

2. Drexel University 1 Senior structures engineers , Convair Aerospace Division, , Fort Worth, Tex. 76101. Dr. Pipes is currently an assistant professor , Mechanical Engineering Department, , Philadelphia, Pa.19104

3. Air Force Materials Laboratory, Wright-Patterson Air Force Base 2 Materials research engineer , Nonmetallic Materials Division, , Ohio45433

Abstract

Strength characterization of the fiber-reinforced laminated composite materials is quite often accomplished through the utilization of the finite-width tension coupon specimen. Recent analytical studies have shown that the state of stress in the vicinity of the free edge of such a laminate is fully three dimensional in nature and may not be predicted by laminated plate theory. Furthermore, experimental results have revealed that while the strength of angle-ply tensile coupons of certain fiber orientations are predicted adequately by laminate strength theories, coupons of other fiber orientations are not. As an explanation of this result, it is argued that large, nonlinear shear strains occur at the interfaces for fiber orientations leading to near maximum shear coupling compliances. Further, these strains allow the initiation of matrix cracks at the free edge, which are ultimately responsible for the premature rupture of the coupon. Experimental evidence which supports these arguments is presented.

Publisher

ASTM International100 Barr Harbor Drive, PO Box C700, West Conshohocken, PA 19428-2959

Reference13 articles.

1. Pagano, N. J. and Pipes, R. B., Journal of Composite Materials 0021-9983, Vol. 5, 011971, p. 50.

2. Pipes, R. B., “Solution of Certain Problems in the Theory of Elasticity for Laminated Anisotropic Systems,” Ph.D. dissertation, University of Texas at Arlington, 031972.

3. Puppo, A. H. and Evensen, H. A., Journal of Composite Materials 0021-9983, Vol. 4, 041970, p. 204.

4. Pipes, R. B. and Pagano, N. J., Journal of Composite Materials 0021-9983, Vol. 4, 101970, p. 539.

5. Isakson, G. and Levy, A., Journal of Composite Materials 0021-9983, Vol. 5, 041971, p. 273.

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