proper numerical models for understanding the physics of elastic wave propagation and scattering in the more general Novel formulations for numerical modelling of elastic waves in block media are developed in this paper. A single differential-differblock media. ence equation, which can be discretiz
ATTENUATION OF STRESS WAVE PROPAGATION IN PERIODICALLY LAYERED ELASTIC MEDIA
โ Scribed by C. HAN; C.T. SUN
- Publisher
- Elsevier Science
- Year
- 2001
- Tongue
- English
- Weight
- 370 KB
- Volume
- 243
- Category
- Article
- ISSN
- 0022-460X
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โฆ Synopsis
An exact viscoelastic analogous relation between a periodically layered elastic medium and a homogeneous viscoelastic medium was introduced, based upon which a short-time relaxation function was developed. Both the wave front decay and the spatial attenuation of stress waves in a periodically layered medium were studied. It was shown that the spatial attenuation of long waves propagating in a periodically layered elastic medium describes the attenuation of the wave trailing the wave front, while the spatial attenuation of a short wave characterizes the wave front decay. The e!ects of thickness ratio of the two constituent layers, their mechanical properties, and the cell thickness on the attenuation of stress wave propagation were examined. The results showed that the use of the short-time analogous relaxation function is valid for the attenuation analysis of stress waves propagating in a periodically layered elastic medium.
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