Notched strength of composite laminates is commonly predicted by first determining the stress distribution within the laminate and subsequent application of a stress fracture criterion. Common test specimen geometries typically require finite width stress distributions for correct data reduction and strength predictions. Numerical difficulties are encountered with this approach, however, because closed-form expressions for the stress distribution in orthotropic materials exist only for infinite width-to-hole diameter (w/D) geometries. In this paper, finite element stress analysis is presented for isotropic and orthotropic plates containing circular notches. Results are correlated with available analytical solutions. For geometries where w/D < 4 there is a substantial change in the normal stress distribution and related strength predictions. An approximate finite width stress distribution for orthotropic plates with circular notches is proposed and the influence of finite width on notched strength predictions is discussed.
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