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Self-similarity analysis of the elasto-plastic response of underground openings in rock and effects of practical variables.

机译:岩石地下洞口弹塑性响应的自相似性分析和实际变量的影响。

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The design of tunnel and shaft excavations in rock is usually based on the assumption that the rock behaves as an elasto-plastic continuum. Much of the current understanding of ground support principles is derived from the analysis of circular openings under conditions of hydrostatic loading. Practical analyses are carried out using numerical modelling for specific geometrical and rock property parameters without benefit of the insight that can be gained from examination of the relationships among these parameters. This insight is especially important for geotechnical design, since the appropriate field-scale values of the parameters are not well known. A good design should consider the practical implications of uncertainties in these values. Presentation of results in dimensionless form also contributes to a better awareness of the critical variables in the analysis.; This thesis examines the mechanics of deformation of an excavation in an elasto-plastic medium. The dimensionless groups of variables that can be assumed to govern the situation are determined. The classical case of a circular opening under hydrostatic loading is considered first and solved for the most general case of softening behavior. The problem is studied analytically using similarity analysis, and the response of the excavation is expressed in dimensionless form so that the representation applies to all possible combinations of the geometrical and mechanical parameters involved in the analysis.; Based on this general solution, the degree of stability of the excavation is examined for the case of circular openings. Gravity effects are included by considering body forces in the self-similar model, and instability criteria are defined in terms of the 'characteristic curve' of the opening. Results are again presented in dimensionless form using 'limit depth charts' (i.e. a graphical representation of stability conditions).; Finally, practical considerations regarding the influence of the shape of the excavation and non-uniformity of the far-field stresses are examined. Solutions obtained numerically for elliptical cavities using the finite difference code FLAC are shown to be of general applicability after expressing the results in terms of the appropriate dimensionless groups.
机译:岩石中的隧道和竖井开挖的设计通常基于岩石表现为弹塑性连续体的假设。当前对地面支撑原理的大部分理解来自静水载荷条件下圆形开口的分析。使用数值模型对特定的几何和岩石特性参数进行了实际分析,而没有从检查这些参数之间的关系中获得的见识中受益。这种认识对于岩土工程设计尤为重要,因为尚不了解参数的适当字段比例值。一个好的设计应该考虑这些值中不确定性的实际含义。以无量纲形式呈现结果也有助于更好地了解分析中的关键变量。本文研究了弹塑性介质中基坑的变形机理。确定可以假设用来控制情况的无量纲变量组。首先考虑静水载荷下圆形开口的经典情况,并针对最一般的软化行为解决。使用相似性分析法对问题进行了分析研究,并且开挖的响应以无量纲形式表示,因此该表示适用于分析中涉及的几何和机械参数的所有可能组合。基于该一般解决方案,检查圆形开口情况下的开挖稳定性。通过在自相似模型中考虑体力来包括重力效应,并且根据开口的“特征曲线”定义了不稳定性标准。再次使用“极限深度图”(即稳定性条件的图形表示)以无量纲形式显示结果。最后,研究了有关开挖形状和远场应力不均匀性影响的实际考虑。在用适当的无量纲基团表示结果之后,使用有限差分代码FLAC从数字上获得的椭圆形腔的解被证明具有普遍适用性。

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