钢筋混凝土结构构件的应力松弛

E. Larionov, Vitaly G. Nazarenko, Marina I. Rynkovskaya, E. A. Grinko
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引用次数: 0

摘要

建筑结构的长期安全性的计算和预测与其复合元件的应力状态的动力学有关,并导致用于评估构成结构元件的部件之间的应力再分配的松弛问题。在本研究中,考虑了钢筋混凝土单元和应力从混凝土到钢筋的再分配。为了解决相应的松弛问题,提出了一种基于材料强度结构概念的方法,该方法将材料视为具有统计分布强度的部分(层、纤维)的结合。由元件部分的载荷引起的力抵抗能力的损失导致应力重新分布到其整个部分。因此,在所有部分强度相等的假设下计算,变形对设计应力的非线性依赖性出现。对于强度各向同性的材料,将松弛问题简化为求解与其线性流变方程共轭的线性积分方程。线性积分方程相对结构应力减小。求解后,将所需应力确定为连接结构应力和设计应力的代数方程的根。所提出的方法大大简化了结构元件组件中结构应力估计的长期安全预测所需的获取。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Relaxation of stress in elements of reinforced concrete structures
The calculation and prediction of the long-term safety of building structures is associated with the dynamics of the stress state of their composite elements and leads to relaxation problems for assessing the redistribution of stresses between the components that make up the structural element. In this study, reinforced concrete elements and the redistribution of stress from concrete to reinforcement are considered. To solve the corresponding relaxation problem an approach based on the concept of the strength structure of materials is proposed, which considers them as a union of their fractions (layers, fibers) with statistically distributed strengths. The loss of the ability of force resistance caused by loading by part of the fractions of the element entails a redistribution of stresses to its entire fractions. As a result of this, a nonlinear dependence of deformations on the design stresses arises, calculated under the assumption of equal strength of all fractions. For a material isotropic in strength, the relaxation problem is reduced to solving a linear integral equation conjugated with its linear rheological equation. The linear integral equation relatively structural stresses is reduced. After solving it, the desired stress is determined as the root of the algebraic equation connecting the structural and design stresses. The proposed approach significantly simplifies the obtaining of necessary for the long-term safety prediction of structures stress estimates in the components of structural elements.
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