首页> 外文会议>International Conference on Diffusion in Solids and Liquids, Mass Transfer - Heat Transfer - Microstructure Properties - Nanodiffusion and Nanostructured Materials >Evaluation of Concentration Dependent Diffusivities of Manganese in the Diffusion Joint Fe/FeMn-Steel by Means of Mathematical-Analytical Methods
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Evaluation of Concentration Dependent Diffusivities of Manganese in the Diffusion Joint Fe/FeMn-Steel by Means of Mathematical-Analytical Methods

机译:通过数学分析方法评估扩散接头Fe / Femn-钢中锰浓度依赖性扩散性的评价

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When developing new types of materials with special properties for the automotive industry, steels with high content of manganese (up to 25 wt.% Mn) were studied. These steels embody increased failure resistance, high level of deformation hardening, plastic response and high value of energy absorption in crash situations [1,2]. The aim of our work was to study an interaction of a FeMn alloy with pure iron from the view of diffusion processes. For that purpose, diffusion joints Fe/FeMn-steel were created and long-term heated at the temperatures of 800, 900 and 1050°C. Dependences of diffusivities of Mn on its concentration were calculated from concentration profiles of manganese after diffusion heating applying three analytical methods. In the first method, constant values of diffusivities D_i, i= 1,2 for both Fe and steel were taken into account. In the second case a modified Matano-Boltzmann method utilizing polynomials was applied, which simplifies solution in numerous cases. The third method performs the solution of the non-linear equation of diffusion on the assumption of a linear dependence of diffusivity on concentration applying a procedure based on perturbation calculus. The results of the solution will be graphically documented in details together with the description of experiments.
机译:在开发具有汽车行业特殊性质的新型材料时,研究了锰含量高(最多25重量%的MN)。这些钢体现了增加的失效阻力,变形硬化水平高,碰撞情况下的能量吸收高度的变形硬化,塑料响应和高值[1,2]。我们的作品的目的是从扩散过程视野中研究植物合金与纯铁的相互作用。为此目的,在800,900和1050℃的温度下产生扩散接头Fe / Femn-钢和长期加热。 Mn扩散性差异对其浓度的浓度由锰浓度分布施加三种分析方法。在第一种方法中,考虑到恒定值D_i的恒定值,i = 1,2用于两种FE和钢。在第二种情况下,应用了使用多项式的改进的Matano-Boltzmann方法,这简化了许多情况下的溶液。第三种方法在假设基于扰动微积分的浓度上的扩散性的线性依赖性的情况下,执行扩散的非线性方程的解决方案。该解决方案的结果将以实验的描述在图中以图形方式记录。

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