首页> 外文会议>Fifth Conference on Mechanical Behavior of Salt, Mecasalt V, Aug 9-11, 1999, Bucharest, Romania >Elastic-viscoplastic instantaneous response around circular and non-circular cavities performed in rock salt
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Elastic-viscoplastic instantaneous response around circular and non-circular cavities performed in rock salt

机译:盐岩中圆形和非圆形空腔周围的弹粘塑性瞬时响应

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Underground cavities of cross sectional shapes circular, or non-circular are often used in mining and civil engineering. The elasto-viscoplastic constitutive equations became in last decades important tools of phenomenological description of the main physical phenomena encountered at geomaterials, like yield, failure, dilatancy, or compressibility of the volume. In the study of stress behaviour around underground cavities we could distinguish two time periods : the first one, in which the cavity is excavated, followed by the time interval in which the cavity is exploited. The first time period is usually much shorter than the second one. Thus, in the constitutive model we could emphasize two tipes of mechanical behaviour : one related to instantaneous elastic response of the rock mass, corresponding to the first period of time, resp. a creep deformation of the material that lasts over a long period of tune. In the present paper we study the elastic-viscoplastic instantaneous response around one isolated square-like cavity, followed by the problem of the interaction between two circular nearby cavities. Within the elastic domain an interesting alternative to numerical approaches, like finite elements, is the combined use of complex potentials and conformal mappings, leading to explicite or semi-explicite solutions. Using the complete analysis of elastic stress distribution, we study the instantaneous viscoplastic behaviour around such cavities. Among others, the location of yield and failure domains, as well as dilatant and contractant characteristics are studied, based on recent researches by Prof. Cristescu. The examples given in our paper has been computed using the code MATHEMATICA for a rock salt, the numerical results showing quantitatively the effect of geometric and mechanical parameters on stress concentration and on location of instantaneous viscoplastic surfaces.
机译:横截面形状为圆形或非圆形的地下空腔通常用于采矿和土木工程中。弹黏塑性本构方程在过去的几十年中成为现象学描述地球材料遇到的主要物理现象(如屈服,破坏,膨胀或体积可压缩性)的重要工具。在研究地下空腔周围的应力行为时,我们可以区分两个时间段:第一个是开挖空腔的时间段,其次是开挖空腔的时间间隔。第一时间段通常比第二时间段短得多。因此,在本构模型中,我们可以强调机械行为的两个技巧:一个与岩体的瞬时弹性响应有关,分别对应于第一时间段。材料的蠕变变形会持续很长时间。在本文中,我们研究了一个孤立的方形腔周围的弹黏塑性瞬时响应,然后研究了两个圆形相邻腔之间的相互作用问题。在弹性域内,数值方法(如有限元)的一种有趣替代方法是组合使用复杂的电势和共形映射,从而导致显式或半显式解。通过对弹性应力分布的完整分析,我们研究了此类空腔周围的瞬时粘塑性行为。除其他外,基于克里斯蒂斯库教授的最新研究,研究了屈服和失效区域的位置以及膨胀和收缩特性。本文中给出的示例是使用代码MATHEMATICA计算的一种岩盐,数值结果定量显示了几何和机械参数对应力集中和瞬时粘塑性表面位置的影响。

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