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首页> 外文期刊>Russian Journal of Non-Ferrous Metals >Tensile properties of the semi-solid state in solidifying aluminum alloys
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Tensile properties of the semi-solid state in solidifying aluminum alloys

机译:凝固铝合金中半固态的拉伸性能

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Hot tearing is one of the most serious defects encountered in aluminum alloy castings. During solidification of aluminum alloys, the localized region of solidified alloys is submitted to thermally induced strains that can be lead to severe solidification defects, such as shrinkage porosity and hot tearing. The formation of hot tearing is related to the development of local stress or thermal strains. It is such a complicated phenomenon that a full understanding has not been achieved yet, though it has been extensively investigated for decades. Therefore, in order to further understand this complicated phenomenon and establish the mathematical models of hot tearing, it is necessary to obtain the accurate mechanical property data in the mushy zone of alloys. In response to the demand for this purpose, a newly experimental apparatus has been used to perform tensile measurements of aluminum alloys during solidification. Therefore, the tensile properties measurements of the mushy zone in A356 alloy have been carried out. The fracture surfaces and microstructures of the hot tearing samples have been examined by optical microscopy and scanning electron microscopy. The results show that the yield stresses are increasing with the increase of the solid fraction. When the solid fraction is close to one, they will keep stable to a certain value. According to the analysis, the yield stresses will change with the evolution of solid fraction, which is in accordance with the Boltzmann Function.
机译:热撕裂是铝合金铸件中遇到的最严重的缺陷之一。在铝合金凝固过程中,凝固合金的局部区域受到热诱导应变的影响,这可能导致严重的凝固缺陷,例如收缩孔隙率和热撕裂。热撕裂的形成与局部应力或热应变的发展有关。这种复杂的现象尽管已经进行了数十年的广泛研究,但仍未完全理解。因此,为了进一步理解这种复杂现象并建立热撕裂的数学模型,有必要在合金的糊状区获得准确的力学性能数据。响应于对此目的的需求,已经使用新的实验设备在凝固期间执行铝合金的拉伸测量。因此,已经对A356合金的糊状区进行了拉伸性能测量。已经通过光学显微镜和扫描电子显微镜检查了热撕裂样品的断裂表面和显微结构。结果表明,屈服应力随固相分数的增加而增加。当固体分数接近于1时,它们将保持稳定到一定值。根据分析,屈服应力将随固体分数的变化而变化,这与玻耳兹曼函数一致。

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