地形表面凹陷作为岩石黏聚力、无侧限抗压强度和间接抗拉强度的函数,在模拟矿区工程岩体变形方面具有重要意义

W. Paleczek
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摘要

摘要本文给出了已知的两种理论(Knothe-Budryk理论和Chudek-Stefański理论)沉降函数的近似结果。它们涉及地下采矿对地表和岩体的影响。在这些理论中,用积分公式确定的凹陷函数已经近似为代数形式,这样就不需要利用积分计算,同时考虑到岩体的平均地质力学值。从同一岩体的16个钻孔和研究孔中获得的34种岩石获得的经验数据允许创建主要影响半径与岩石的凝聚力,无侧限压缩和间接抗拉强度以及岩体的平均体积重量之间的相关性。所获得的数学依赖关系允许根据已知的开挖几何形状及其沉积深度和已经提到的岩体参数计算地表凹陷。比较了积分公式与近似公式所得结果的差异。所提出的解决方案用于模拟由于地下开采矿床而引起的地表变形,这是由于进行矿区建设分析的需要,而不需要使用积分演算。
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Terrain surface depressions as a function of cohesion as well as unconfined compressive strength and indirect tensile strength of rocks in terms of modelling the deformation of rock mass in construction in mining areas
Abstract The results of approximation of the settlement function of two known theories, i.e. the Knothe-Budryk theory and the Chudek-Stefański theory, have been presented. They concern the effects of under-ground mining on the surface and rock mass. The depression function, determined in these theories with the use of integral formulas, has been approximated to the algebraic form, in such a manner so that it was not necessary to take advantage of the integral calculus, at the same time taking into account the mean geomechanical values of the rock mass. Empirical data obtained from 34 types of rocks acquired from 16 drilling and research holes of the same rock mass allowed creating a correlation between the radius of the main influences and cohesion, unconfined compressive and indirect tensile strength of rocks, as well as the mean volumetric weight of rock mass. The obtained mathematical dependencies allow calculating the depression of land surface on the basis of the known geometry of excavations as well as their depth of deposition, and the already mentioned rock mass parameters. The differences between the results obtained from integral formulas and the obtained approximation formulas have been compared. The presented solutions are used in modelling land surface de-formations due to underground exploitation of deposits resulting from the needs of conducting analyses concerning construction in mining areas, without the need to use an integral calculus.
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