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Numerical Modeling of Microsegregation for Fe-base Multicomponent Alloys with Peritectic Transformation Coupled with Thermodynamic Calculations

机译:铁基多组分合金的包晶转变和热力学计算的微观偏析的数值模拟

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Numerical model was developed to simulate the microsegregation and phase transformation for an Fe-based multicomponent alloy with peritectic transformation. The present model was based on the simplest one-dimensional free boundary problem and assumed the local equilibrium condition at the interface. In addition, the model was coupled with thermodynamic calculation software (ChemAPP) in order to calculate equilibrium concentration at an interface. As the calculation region, the transverse and longitudinal cross section of columnar dendrite was approximated by a star shape, assuming dendrite envelope. The validity of the present model was evaluated by comparing with the analytical models and experimental data. In the comparison with the analytical models, which are lever rule, Gulliver–Scheil model and Clyne–Kurz model, the calculated results were close to the curve of lever rule for Fe–C binary alloy, and were close to the curve of Gulliver–Scheil model for Fe–Mn binary alloy. For both alloys, the calculated results were in good agreement with the curves of Clyne–Kurz model. The relationship between peritectic temperature range and carbon content was calculated for Fe–C binary alloy and compared with the result of a model by Fredriksson et al. [H. Fredriksson et al. : Metal Science , 16 (1982), 575]. The calculated result was in great agreement with their one. Also, the peritectic temperature range for peritectic content was not always the maximum, and the carbon content slightly shifted to hyper-peritectic side as the cooling rate became higher. For Fe–C–Mn–Si–P–Mo alloy, we calculated microsegregation and peritectic transformation, and compared with the experimental data reported by Ueshima et al. [Y. Ueshima et al. : Tetsu-to-Hagané , 73 (1987), 1551]. Temperatures of δ/γ transformation and γ-solidification decreased by adding to molybdenum, and these results were close to those of Ueshima et al. Also, the distributions of manganese, phosphorus and molybdenum calculated by the present model were in essential agreement with those of their experimental data.
机译:建立了数值模型,以模拟具有包晶转变的铁基多组分合金的微观偏析和相变。本模型基于最简单的一维自由边界问题,并假定了界面处的局部平衡条件。此外,该模型还与热力学计算软件(ChemAPP)耦合,以便计算界面处的平衡浓度。作为计算区域,柱状枝晶的横截面和纵向横截面近似为星形,并假定枝晶包封。通过与分析模型和实验数据进行比较,评估了本模型的有效性。与分析模型(杠杆法则,Gulliver–Scheil模型和Clyne–Kurz模型)进行比较,计算结果接近于Fe–C二元合金的杠杆法则曲线,并且接近Gulliver– Fe-Mn二元合金的Scheil模型。两种合金的计算结果均与Clyne–Kurz模型的曲线吻合。计算了Fe-C二元合金的包晶温度范围与碳含量之间的关系,并将其与Fredriksson等人的模型结果进行了比较。 [H。弗雷德里克森(Fredriksson)等。 :金属科学, 16(1982),575]。计算结果与他们的结果非常吻合。另外,包晶含量的包晶温度范围并不总是最大的,并且随着冷却速率的提高,碳含量略微移向包晶层。对于Fe–C–Mn–Si–P–Mo合金,我们计算了微观偏析和包晶转变,并与Ueshima等人报告的实验数据进行了比较。 [是的。上岛等:Tetsu-to-Hagané, 73(1987),1551]。添加钼降低了δ/γ转变和γ凝固的温度,这些结果与Ueshima等人的结果相近。而且,通过本模型计算出的锰,磷和钼的分布与其实验数据基本吻合。

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