Propagation of out-of-plane shear waves in an elastic layer
โ Scribed by A. Kamil Tanrikulu; Yalcin Mengi; Dogan Turhan
- Publisher
- Elsevier Science
- Year
- 1992
- Tongue
- English
- Weight
- 532 KB
- Volume
- 37
- Category
- Article
- ISSN
- 0003-682X
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โฆ Synopsis
A BSTRA CT
In this study, a general approximate theory which has been proposed for the dynamic behavior of viscoelastic plates and layered composites is assessed by considering the propagation of out-of-plane shear waves in an elastic layer. This somewhat simple problem was chosen for assessment because the solution using the exact theory can be obtained numerically with good accuracy. The approximate equations of the problem are integrated by employing the method of characteristics whereas the exact equations are solved by a transform technique together with the method of characteristics. From a comparison of the approximate and exact results, it is found that the approximate theory can predict very well the transient waves propagating in a layer and their geometric dispersions due to reflections at the boundaries, and that it is capable of describing the sharp variations at wave fronts.
INT,RODUCTION
In Ref. 1, a higher-order dynamic approximate theory was developed for viscoelastic plates and layered composites. This theory is general and has the * To whom correspondence should be addressed.
๐ SIMILAR VOLUMES
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 layere