Determination of Temperature Stresses during the Construction of Massive Monolithic Foundation Slabs, Taking into Account the Subgrade Compliance

Anton Chepurnenko, V. Turina, V. Akopyan
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Abstract

The problem of early cracking caused by the heat of concrete hardening is relevant for massive reinforced concrete structures, including foundation slabs. The purpose of this work is to develop the methodology for determining temperature stresses during the construction of foundation slabs, taking into account the interaction with the subgrade. The Pasternak elastic foundation model with two-bed coefficients is used for the soil. The temperature of the foundation slab is considered a function of only one coordinate z (temperature changes only along the thickness of the slab). As a result, to determine the stress-strain state of the slab, a fourth-order differential equation for deflection was obtained. A technique for numerically solving the resulting equation using the finite difference method is proposed. The calculation of the stress-strain state is preceded by the calculation of the temperature field, which is performed by the finite element method in a simplified one-dimensional formulation. The solution to the test problem is presented for a constant modulus of elasticity of concrete over time. The results were compared with finite element calculations in a three-dimensional formulation in the ASNYS software. The calculation was also performed taking into account the dependence of the mechanical characteristics of concrete on its degree of maturity. In this case, the picture of the stress-strain state changes significantly. The proposed method was also successfully tested on experimental data. The proposed approach can significantly save calculation time compared to the finite element analysis in a three-dimensional setting.
考虑到地基顺应性,测定大规模整体地基板施工期间的温度应力
混凝土硬化热引起的早期开裂问题与包括基础底板在内的大体积钢筋混凝土结构有关。这项工作的目的是开发确定地基板施工期间温度应力的方法,同时考虑到与基层的相互作用。 土壤采用了具有双床系数的帕斯捷尔纳克弹性地基模型。地基板的温度仅被视为一个坐标 z 的函数(温度仅沿板厚度变化)。因此,为了确定板的应力-应变状态,得到了挠度的四阶微分方程。提出了一种使用有限差分法对所得方程进行数值求解的技术。在计算应力应变状态之前先计算温度场,温度场的计算采用简化一维公式的有限元法。 在混凝土弹性模量随时间变化不变的情况下,提出了测试问题的解决方案。计算结果与 ASNYS 软件中三维有限元计算结果进行了比较。计算时还考虑了混凝土的力学特性与其成熟度的关系。在这种情况下,应力应变状态会发生很大变化。建议的方法还在实验数据上进行了成功测试。 与三维环境下的有限元分析相比,建议的方法可以大大节省计算时间。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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