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首页> 外文期刊>International Journal of Modern Physics, C. Physics and Computers >Higher order two-scale finite element error analysis for thermoelastic problem in quasi-periodic perforated structure
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Higher order two-scale finite element error analysis for thermoelastic problem in quasi-periodic perforated structure

机译:准周周期性结构中热弹性问题的高阶二尺度有限元误差分析

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摘要

In this paper, one new coupled higher order two-scale finite element method (TSFEM) for thermoelastic problem in composites is proposed. Firstly, some new two-scale asymptotic expressions and homogenization formulations for the problem are briefly given. Next, some high-low coupled approximate errors corresponding to TSFEM are analyzed. Finally, some numerical results of the displacement and the increment of temperature are presented, which show that TSFEM is an effective method for predicting the mechanical and the thermal behavior of composites in quasi-periodic perforated structure.
机译:本文提出了一种用于复合材料中热弹性问题的一种新的耦合高阶二级有限元方法(TSFEM)。 首先,简要给出一些新的两种渐近表达和问题的均质化配方。 接下来,分析与TSFEM对应的一些高低耦合近似误差。 最后,提出了一些位移和温度增量的数值结果,表明TSFEM是用于预测准复合材料的机械和热行为的有效方法。

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