1996
DOI: 10.1006/jsvi.1996.0548
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Efficient Calculation of the Three-Dimensional Sound Pressure Field Around a Noise Barrier

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Cited by 104 publications
(78 citation statements)
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“…A4.2) is referred to as a ''2.5-dimensional sound field.'' The complex sound pressure at the receiving point P in the 2.5-dimensional sound field, 0 3D ðx; y; z; kÞ, is related to the complex sound pressure 0 2D ðx; y; k 2D Þ in a two-dimensional field, to which the cross-sectional shape of the 2.5-dimensional sound field is modeled, using the following equation [92,93].…”
Section: A41 Calculation Methods For Complicated Road Structuresmentioning
confidence: 99%
“…A4.2) is referred to as a ''2.5-dimensional sound field.'' The complex sound pressure at the receiving point P in the 2.5-dimensional sound field, 0 3D ðx; y; z; kÞ, is related to the complex sound pressure 0 2D ðx; y; k 2D Þ in a two-dimensional field, to which the cross-sectional shape of the 2.5-dimensional sound field is modeled, using the following equation [92,93].…”
Section: A41 Calculation Methods For Complicated Road Structuresmentioning
confidence: 99%
“…The last term P ␣ is a corrective factor which takes into account the ground admittance. Duhamel 13 and Jean et al 14 have presented a way to compute the pressure field of a line source by post-processing 2D results. Using the representation of a 3D point source in terms of integral Hankel functions, they show it is possible to approximate pressure field in 3D from 2D pressure results.…”
Section: Description Of the Boundary Element Methods "Bem…mentioning
confidence: 99%
“…In the numeric forecasting of railway noise etc., a method [3] that obtains the solution to a three-dimensional sound field by using integration to convert the basic solution found with the boundary element method in a two-dimensional space and applications of that method [4,5] have been reported. This time, this method was applied to the study of the insertion loss for an noise barrier for a moving sound source and the influence of the change in frequency modulation and orientation due to the Doppler effect on the noise barrier insertion loss was studied.…”
Section: Simulation Using Boundary Element Methodsmentioning
confidence: 99%