首页> 外文会议>Modeling of Casting, Welding and Advanced Solidification Processes XI vol.2 >TWO-PHASE MODELING OF HOT TEARING IN ALUMINUM ALLOYS USING A SEMI-COUPLED METHOD
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TWO-PHASE MODELING OF HOT TEARING IN ALUMINUM ALLOYS USING A SEMI-COUPLED METHOD

机译:基于半耦合法的铝合金热撕裂两相模拟

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Hot tearing, one of the most severe defects observed in castings, is due to both tensile stresses and lack of interdendritic liquid feeding in the mushy zone. In order to predict this phenomenon, it is thus necessary to accurately model both the mechanical behaviour of the solid skeleton and the variation of pressure in the liquid across the mushy zone. In order to meet such requirements, the two-phase averaged conservation equations for mass and momentum must be solved in the mushy region of the material. In recent contributions, M'Hamdi et al. proposed a strongly coupled resolution scheme for this set of equations. The solution of the mechanical problem is obtained using a rheological model established by Ludwig et al. Based on the theory of saturated porous media, these authors captured the compressible and partially cohesive nature of the mushy zone.rnIn the present contribution, the problem is addressed using a slightly different approach. The same rheological model is used for the solid skeleton (i.e. saturated porous medium treatment) but the liquid pressure drop in the mushy zone is neglected. This assumption allows for a weakly coupled resolution scheme in which the mechanical problem is first solved alone. Then, the liquid pressure is calculated separately accounting for the viscoplastic deformation of the porous solid (i.e. div(v_s) ≠ 0). The latter step is performed using a refined mesh in the mushy zone. This leads to both the prediction of porosity formation and the study of hot tearing formation conditions. Finally, the methodology applicable to experimental validations is presented.
机译:热撕裂是铸件中观察到的最严重的缺陷之一,这是由于拉伸应力和在糊状区中缺乏树突状液体供给所致。为了预测这种现象,因此有必要对固体骨架的机械行为和跨糊状区的液体压力变化进行准确建模。为了满足这些要求,必须在材料的糊状区域中求解质量和动量的两相平均守恒方程。在最近的贡献中,M'Hamdi等人。为此方程组提出了一个强耦合的分辨率方案。机械问题的解决方案是使用Ludwig等人建立的流变模型获得的。基于饱和多孔介质的理论,这些作者捕获了糊状区的可压缩性和部分粘结性。在当前的贡献中,使用稍微不同的方法解决了该问题。对于固体骨架(即饱和多孔介质处理)使用相同的流变模型,但是在糊状区中的液体压降被忽略。该假设允许采用弱耦合的分辨率方案,其中首先单独解决机械问题。然后,考虑多孔固体的粘塑性变形(即div(v_s)≠0),分别计算液体压力。后面的步骤使用糊状区域中的细化网格进行。这导致对孔隙形成的预测和对热撕裂形成条件的研究。最后,介绍了适用于实验验证的方法。

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