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Elastic waves in continuous and discontinuous geological media by boundary integral equation methods: A review

机译:边界积分方程法在连续和不连续地质介质中的弹性波研究进展

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In this review paper, we concentrate on the use of boundary integral equation (BIE) based methods for the numerical modeling of elastic wave motion in naturally occurring media. The main reason for using BIE is the presence of the free surface of the earth, whereby large categories of problems involve continua with a small surface to volume ratio. Given that under most circumstances, BIE require surface discretization only, substantial savings can be realized in terms of the size of the mesh resulting from the discretization procedure as compared to domain-type numerical methods. We note that this is not necessarily the case with man-made materials that have finite boundaries. Thus, although the emphasis here is on wave motion in geological media, this review is potentially of interest to researchers working in other scientific fields such as material science. Most of the material referenced in this reviews drawn from research work conducted in the last fifteen years, i.e., since the year 2000, but for reasons of completeness reference is made to seminal papers and books dating since the early 1970s. Furthermore, we include here methods other than the BIE-based ones, in order to better explain all the constituent parts of hybrid methods. These have become quite popular in recent years because they seem to combine the best features of surface-only discretization techniques with those of domain type approaches such as finite elements and finite differences. The result is a more rounded approach to the subject of elastic wave motion, which is the underlying foundation of all problems that have to do with time-dependent phenomena in solids. (C) 2014 Elsevier Ltd. All rights reserved.
机译:在这篇综述文章中,我们集中于基于边界积分方程(BIE)的方法对自然存在介质中弹性波运动的数值建模。使用BIE的主要原因是存在地球的自由表面,因此,大范围的问题都涉及具有较小的表面体积比的连续性。考虑到在大多数情况下,BIE仅需要表面离散化,与域类型数值方法相比,在离散化过程中生成的网格尺寸方面可以实现大量节省。我们注意到,对于具有有限边界的人造材料并不一定是这种情况。因此,尽管这里的重点是地质介质中的波动,但是这项综述对于从事其他科学领域(例如材料科学)的研究人员来说可能很感兴趣。本评论中引用的大多数材料均来自最近15年(即自2000年以来)进行的研究工作,但出于完整性的原因,参考了自1970年代初以来的开创性论文和书籍。此外,为了更好地解释混合方法的所有组成部分,此处还包括基于BIE的方法以外的方法。由于它们似乎将仅表面离散化技术的最佳功能与诸如有限元和有限差分之类的领域类型方法相结合,因此近年来它们变得非常流行。结果是对弹性波运动的主题有了更全面的研究,这是与固体中与时间相关的现象有关的所有问题的基础。 (C)2014 Elsevier Ltd.保留所有权利。

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