Uniform asymptotic solution for the Green’s function for the two‐dimensional acoustic equation
作者:
Mathew J. Yedlin,
期刊:
The Journal of the Acoustical Society of America
(AIP Available online 1987)
卷期:
Volume 81,
issue 2
页码: 238-243
ISSN:0001-4966
年代: 1987
DOI:10.1121/1.394943
出版商: Acoustical Society of America
关键词: GREEN FUNCTION;ASYMPTOTIC SOLUTIONS;TWO−DIMENSIONAL CALCULATIONS;WAVE EQUATIONS;SOUND WAVES
数据来源: AIP
摘要:
A uniform asymptotic expansion in the frequency domain is derived for the Green’s function of the two‐dimensional acoustic equation. The expansion is uniform in that it is valid near the source region. It is not valid for caustics, which can arise due to rapid changes in the gradients of the material parameters, the density, or the bulk modulus. The Green’s function which is obtained describes only the body wave acoustic arrivals in a smoothly varying whole space. Other wave types, such as surface waves or critically refracted (head) waves, are not included in this expansion.
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