The problem of crack propagation along the interface of two bonded
dissimilar orthotropic plates is considered. Using
Galilean transformation, the problem is reduced to a
quasistatic one. Then, using Fourier transforms and asymptotic
analysis, the problem is reduced to a pair of singular integral
equations with Cauchy-type singularity. These equations are
solved using Gauss-Chebyshev quadrature formulae. The dynamic
stress intensity factors are obtained in closed form
expressions. Furthermore, a parametric study is introduced to
investigate the effect of crack growth rate and geometric and
elastic characteristics of the plates on values of dynamic stress
intensity factors.