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The ground effect is included in the Green function.
Properties of the moving Green function are then explored which can largely simplify the calculation of the Green function.
The second method employs a Green function formulation.
An explicit nondegenerate Green function solution is established for these materials.
As is well known the classical quasi-periodic Green function ceases to exist at Wood anomalies.
The approximate method is based on the Green function of an equivalent rectangular plate.
This naturally provides a way of computing this Green function from the Neumann-to-Dirichlet map.
It is shown that the numerical solution for the Green function has good convergency and accuracy.
The decomposition of FRF׳s is based on the Green function representation of free vibratory systems.
The approximate method is based on the Green function of a rectangular plate.
The solution is first given as a convolution of the Green function of the plate.
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