Yumaguzinsky水电站的应力-应变状态

P. Burenkov
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摘要

介绍。别拉雅河上的尤马津斯基水电站石土坝是在复杂的地质条件下非均质地基上建造的。本文介绍了某型中心心型土坝的应力-应变状态计算研究结果。在计算坝体挠曲模态时,应考虑以弹塑性粘结关系为特征的地基实际结构。这种结构的变化是随着应力的变化而发生的,反映在相对强度系数和可靠度系数的取值上。安全系数的取值可以用来判断大坝的强度状态。材料和方法。根据拉斯卡佐夫(L.N. Rasskazov)提出的能量模型,确定了大坝的应力-应变状态。所选坝体破碎块的面积被划分为单一类型单元;采用有限元法的三角网格,对土坝和地基的结构进行了描述。结果。数值计算表明,当库内水位上升到强制挡水水位时,库内应力分布特征σxx发生变化。在最上面的支撑棱镜底部与核心的边界处出现了一个小的正值区域,其中最大的正值出现在过渡区。整个静水载荷被传递到核心的压力面,因此,整个外力的功被传递到该元件的内部变形能,造成应力集中。过渡区材料被迫跟随芯的变形,导致芯中拉伸应力的发展。因此,增加岩心的刚度可以减小岩心的变形,相应地减小过渡区的拉应力。应力分布σyy的性质是对称的。结论。增加岩心的刚性需要消除拱效应,这在较低的油藏层位尤其明显。出于这个原因,在大坝的核心使用骨架材料是可取的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Stress-strain state of the Yumaguzinsky hydroelectric dam
Introduction. The stone-and-earth dam of the Yumaguzinskiy hydroelectric complex on the Belaya river is constructed in complicated geological conditions on heterogeneous foundation. The results of computational research of stress-strain state (SSS) of the dam, carried out for the variant of an earth dam with the central core are presented. When calculating the deflected mode of dams, the real structure of ground characterized by its relation of elastic and plastic bonds should be taken into account. The change of this structure takes place along with the change in stresses and is reflected in the values of coefficient of relative strength and coefficients of reliability. The values of the safety coefficients can be used to judge the strength state of the dam. Materials and methods. The stress-strain state of the dam was determined on the basis of the energy model of the developed by L.N. Rasskazov. The area of the selected fragment of the dam has been divided into single-type elements; a triangular grid of the finite element method has been adopted, by means of which the structure of the soil dam and the foundation have been described. Results. Numerical calculations have shown that when water level in the reservoir rises to the level of the forced retaining level the character of stress distribution σxx changes. At the base of uppermost buttress prism at the boundary with the core there appears an area with small positive values, the largest of which is obtained in the transition zone. The entire hydrostatic load is transferred to the pressure face of the core and, consequently, the entire work of external forces is transferred to the internal deformation energy of this element, causing a stress concentration in it. The transition zone material is forced to follow the deformations of the core, resulting in the development of tensile stresses in the core. Therefore, increasing the stiffness of the core results in less deformation of the core and correspondingly less tensile stress in the transition zone. The nature of stress distribution σyy is symmetrical. Conclusions. Increasing the rigidity of the core entails elimination of the arch effect, which is particularly noticeable at lower reservoir levels. For this reason the use of skeleton material in the core of the dam is desirable.
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