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The plate is excited by a time harmonic, normally incident acoustic source, the amplitude of which is varied.
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These plate equations are here evaluated by the consideration of a time harmonic 2D vibration problem with finite layers.
The displacement response on the surface of plate, excited by a time-harmonic line load, is used as the input of the MLP.
The acoustical coating layer is assumed to be perfectly bonded to the parallelly rib-stiffened plate, which is impinged by a time-harmonic plane sound wave.
A comprehensive theoretical model is developed for the radiation of sound from an infinite orthogonally rib-stiffened sandwich structure filled with fibrous sound absorptive material in the partitioned cavity, when excited by a time-harmonic point force.
An exact analytic solution is derived for the 2D acoustic pressure field generated by a time-harmonic line mass source located above an impedance surface with uniform grazing flow.
These discontinuities are determined from a recurrence relation which is in turn generated by using a time-harmonic asymptotic series solution to the equation of motion.
Consider a time-harmonic electromagnetic plane wave incident on a medium enclosed by a bounded domain in R3.
A time-harmonic plane wave was adopted in this work.
A detailed spectral analysis is presented for dynamic eigenfields generated by time harmonic edge perturbations applied to a semi-infinite prestrained plate.
Steady-state solutions have been derived for excitation by a concentrated time-harmonic load.
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