蠕动
变量(数学)
常量(计算机编程)
功能(生物学)
压力(语言学)
结构工程
材料科学
机械
应用数学
计算机科学
数学
工程类
数学分析
物理
复合材料
语言学
哲学
进化生物学
生物
程序设计语言
出处
期刊:Engineering Computations
[Emerald (MCB UP)]
日期:2022-04-12
卷期号:39 (7): 2532-2552
标识
DOI:10.1108/ec-09-2021-0524
摘要
Purpose Creep behavior of concrete at high temperature has become a major concern in building structures, such as factories, bridges, tunnels, airports and nuclear buildings. Therefore, a simple and accurate prediction model for the high-temperature creep behavior of concrete is crucial in engineering applications. Design/methodology/approach In this paper, the variable-order fractional operator is introduced to capture the high-temperature creep behavior of concrete. By assuming that the variable-order function is a linear function with time, the proposed model benefits from the advantages of both formal simplicity and the physical significance for macroscopic intermediate materials. The effectiveness of the model is demonstrated by data fitting with existing experimental results of high-temperature creep of two representative concretes. Findings The results show that the proposed model fits well with the experimental data, and the value of order is increasing with the increase of the applied stress levels, which meets the fact that higher stress can accelerate the rate of creep. Furthermore, the relationship between the model parameters and loading conditions is deeply analyzed. It is found that the material coefficients are constant at a constant temperature, while the order function parameters are determined by the applied stress levels. Finally, the variable-order fractional model can be further written into a general equation of time and applied stress. Originality/value This paper provides a simple and practical variable-order fractional model for predicting the creep behavior of concrete at high temperature.
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