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A transverse-oriented damage model that was based upon Griffith's "virtual" work argument and the conventional damage theories was designed. It calculates the propagation criteria at the interface between the fiber and matrix. The transverse tensile strength is dependent on the crack opening angles at the interface and the material energy that the interface has. The developed model was tested using in situ transverse tensile tests on an unidirectional E-glass fibers/epoxy composite.

The proper test for threshold is an Griffith quiescent level at which there is a backward and forward are balanced and the mean crack tip velocity is zero. The boundary is defined by separate energy barriers of G = 2g = G where G is the released rate, W the Dupre bonding work, and g the energy at the surface. A test of the threshold to propagate cracks can be conducted in a laboratory or simulation.

Linear relationships between tangential and normal stresses is observed when the data collected near where the crack's surface is studied. The K-field displacement ratio has simple linear relationships when the data are taken close to the crack tip. Through the use of regression analysis, Ktip can be calculated for a given profile of crack. This technique is helpful when data are collected in an area that is close to the tip. Results of this method are valid for upto 420 days.

The proposed method of decomposing fracture modes corresponds with the symmetrical mode that occurs in a cracked body. However, this approach makes no sense when studying cracks with irregular shapes, such as cracks at the connection between two material. If you're examining a crack with two or more symmetrical modes of fracture in the same crack, asymmetrical fracture is the most appropriate choice. If you're contemplating a non-existent crack, be sure to research the history behind it.

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