1995
DOI: 10.1006/jsvi.1995.0418
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Method of images for the harmonic response of beams and rectangular plates

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Cited by 26 publications
(30 citation statements)
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“…For an observation point located on the plate, the result observed corresponds to interference between the direct wave and the multiple reflected waves. According to this reasoning, also defended by other authors [6][7][8] the free space Green function is still valid in a plate of finite dimension but an additional correction term must be added in order to both satisfy the inhomogeneous plate equation and the boundary conditions. Therefore, in the absence of any external source to the plate, it is reasonable to write the Green function of the plate as follows:…”
Section: Frequency Response Of a Circular Array Of Point Receiversmentioning
confidence: 87%
“…For an observation point located on the plate, the result observed corresponds to interference between the direct wave and the multiple reflected waves. According to this reasoning, also defended by other authors [6][7][8] the free space Green function is still valid in a plate of finite dimension but an additional correction term must be added in order to both satisfy the inhomogeneous plate equation and the boundary conditions. Therefore, in the absence of any external source to the plate, it is reasonable to write the Green function of the plate as follows:…”
Section: Frequency Response Of a Circular Array Of Point Receiversmentioning
confidence: 87%
“…For a finite plate, the Green's function can be approximated by means of the image source method [6,10]. The image source method is basically a methodology to enforce the boundary conditions that should be satisfied at the edges of the finite plate.…”
Section: Green's Functions Of a Point Excited Platementioning
confidence: 99%
“…Depending on the magnitude of all image sources F , certain boundary conditions can be satisfied along the edge of the plate. In papers from Gunda the procedure is outlined for several types of boundary conditions [6,8]. Consider the measured out-of-plane displacement w(x j , y j , ω) of an harmonically excited, finite plate, at discrete measurement positions (x j , y j ), j = 1...M , on the plate surface.…”
Section: Green's Functions Of a Point Excited Platementioning
confidence: 99%
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