Multi-layered structures and composite materials have been used broadly and many defects between interfaces are
inevitably in them. Among of the defects, the crack plays an important role for the damage of the structures. In practices,
surfaces of interfacial cracks often produce complicated impact each other under external loadings. These additional
loadings due to the impacting have great effects to the damage of the structures containing cracks. In this study, dynamic
stress intensity factors of an interfacial crack between two homogeneous isotropic half infinite mediums are calculated.
Other external loadings are neglected and the only load due to closures or frictions of the crack surfaces is assumed to be
a pair of anti-plane moving impacting loading with constant velocity. Fourier and Laplace transforms are employed to
simplify general wave equation into ordinary differential equation. Consider the zero initial condition and radiation
conditions in far-fields, the solution in double transform domains is obtained. The Cauchy singular integral equation of
dislocation density function (DDF) is then derived through Fourier integral inversion. By expanding DDF into Jacobi
polynomials with a weight function, the DDF in Laplace transform domain is obtained numerically, and dynamic stress
intensity factors of crack tips are expressed using the DDF. To determine the dynamic stress intensity factors in time
domain, the Guy Miller method for Laplace inversion is used. Finally, a simple example is analyzed and the dynamic
stress intensity factors are displayed graphically.
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