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The numerical solution of the coupled boundary integral equations by a simple boundary element method is then described.
The numerical solution of the boundary integral equation by a simple boundary element method is then described.
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The plate vibration is modelled in the time domain using a finite difference scheme of second-order in time and fourth-order in space (2-4 scheme) and the radiated acoustic pressure is obtained by solving numerically the Rayleigh integral equation by using a simple Boundary Element Method (trapezoidal rule).
First, a formulation and a numerical solution, obtained by using a simple boundary element method (the collocation method), of a boundary integral equation for the baffled plate case is presented.
A simple boundary extraction technique for irregular pupil boundary localization is proposed in this paper by designing a new Where-to-go approach that extracts the irregular pupil boundary points from the edge map.
A simple boundary condition of zero exit concentration is justified.
Two approaches are explored for generating the final boundaries from the RF outputs: a simple boundary tracking approach and a more complex graph based approach.
We explore the use of two such algorithms, a simple boundary tracking method and a multi-surface graph based method.
A Monel plate was used on top of the sample in order to represent a simpler boundary condition by eliminating the smouldering process of the charred material.
Detailed measurements of the piezometric head from sand flume experiments of an idealised coastal aquifer forced by a simple harmonic boundary condition across a vertical boundary are presented.
It is shown that under specific assumptions, the vibrational energy density of the coupled master structure can be predicted by solving a simple energetic boundary value problem that accounts for the mechanical coupling with the auxiliary subsystem.
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