The dynamic stress concentration factor (DSCF) around a nanosized elliptic cavity is
considered by adopting the conformal mapping method. The generalized
Young–Laplace equation is used in the solution of stress boundary conditions on the
interface. The DSCF along the interface of the elliptical cavity is numerically
evaluated. With the changing of surface effects, the incident wave’s frequency and
propagating angle, the degrees of dynamic stress concentration become more obvious
on the interface. Our results can aid in analyzing the mechanical properties of
defective nanocomposites. The proposed method can better solve the scattering
problem of variable curvature on elastic substrates.
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