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Study on steady-state thermal conduction with singularities in multi-material composites

机译:多材料复合材料中具有奇异点的稳态导热研究

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摘要

Increasing demand in material and mechanical properties has led to production of complex composite structures. The composite structures, made of different materials, possess a variety of properties derived from each material. This has brought challenges in both analytical and numerical studies in thermal conduction which is of significant importance for thermoelastic problems. Therefore, a unified and effective approach would be desirable. The present study makes a first attempt to determining the analytical symplectic eigen solution for steady-state thermal conduction problem of multi-material crack. Based on the obtained symplectic eigen solution (including higher order expanding eigen solution terms), a new symplectic analytical singular element (SASE) for numerical modeling is constructed. It is concluded that composite structures composed of multi-material with complex geometric shapes can be modeled by the developed method, and the generalized flux intensity factors (GFIFs) can be solved accurately and efficiently.
机译:对材料和机械性能的需求不断增长,导致了复杂复合材料结构的生产。由不同材料制成的复合结构具有每种材料所具有的各种特性。这在热传导的分析和数值研究中都带来了挑战,这对热弹性问题非常重要。因此,需要一种统一而有效的方法。本研究首次尝试确定多材料裂纹稳态导热问题的解析辛本征解。基于获得的辛本征解(包括高阶扩展本征解项),构造了一种新的用于数值建模的辛分析奇异元(SASE)。结论是,该方法可以对由多种材料组成的具有复杂几何形状的复合材料结构进行建模,可以准确,有效地求解广义通量强度因子。

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