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Transient thermal analysis of thin-walled space structures with material uncertainties subjected to solar heat flux

机译:具有太阳热通量的材料不确定性的薄壁空间结构的瞬态热分析

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摘要

The effect of material uncertainties on thermal behavior of space structure is crucial in structural health monitoring where high accuracy modeling is demanded. This research presents a sensitivity based interval finite element method (SIFEM) for transient thermal analysis of thin-walled space structure with material uncertainties subjected to solar heat flux. In this paper, interval variables are employed to describe material uncertainties under poor information situation. Thermal equilibrium equation considering heat radiation and material uncertainties is derived based on interval mathematics and Fourier finite element. Algorithm of SIFEM is designed for numerical solution of the thermal equilibrium equation. The validity of SIFEM is demonstrated by comparing with Monte Carlo simulation and probabilistic method. Numerical results suggest the computational efficiency of SIFEM is improved by three orders of magnitude comparing with Monte Carlo simulation. As the application of the proposed method, an engineering example is investigated and the effect of material uncertainties on transient temperature field is discussed in detail. Numerical results provide better guidance for the design of thin-walled space structures.
机译:在需要高精度建模的结构健康监测中,材料不确定性对空间结构热行为的影响至关重要。这项研究提出了一种基于灵敏度的区间有限元方法(SIFEM),用于薄壁空间结构的瞬态热分析,其中材料不确定性受到太阳热通量的影响。本文采用区间变量来描述信息不佳情况下的物质不确定性。基于区间数学和傅立叶有限元,推导了考虑热辐射和材料不确定性的热平衡方程。设计了SIFEM算法来求解热平衡方程的数值。通过与蒙特卡洛模拟和概率方法的比较证明了SIFEM的有效性。数值结果表明,与Monte Carlo仿真相比,SIFEM的计算效率提高了三个数量级。作为所提方法的应用,以工程实例为例,详细讨论了材料不确定性对瞬态温度场的影响。数值结果为薄壁空间结构的设计提供了较好的指导。

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