Determination of Critical Stress for Dynamic Recrystallization of a High-Mn Austenitic TWIP Steel Micro-Alloyed with Vanadium

E. García-Mora, I. Mejía, F. Reyes-Calderón, J. Cabrera
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Abstract

When high strength and high ductility are required, the Twinning Induced Plasticity steels are an excellent choice. Their mechanical advantages are perfectly known in the automotive industry. Then, they are currently deeply studied. During the deformation at high temperature, TWIP steel experiences dynamic recrystallization. This mechanism results from dislocation interactions, and it depends of temperature, stress, strain, and strain rate. Experimental data give the maximum stress reached by the material, but the critical stress which determinates the DRX onset must be calculated from the strain hardening rate. Both stress and strain change simultaneously, and this variation gives the analytic data to determine σc, which is located at the inflection point of θ-σ plot. The main purpose of this paper was to study how the chemical composition and the experimental parameters (temperature and strain rate) affect the DRX, by the calculation and analysis of the σc values. Hot compression tests were applied to a pair of TWIP steels to compare the DRX onset and its relationship with the vanadium addition. The experimental variables were temperature and strain rate. The true stress–true strain plots were used to calculate σc by cutting data up to a previous point before the σp value, then, a polynomial fit and derivation were applied. The Zener-Hollomon parameter (Z) versus the stresses (peak and critical) plots show how the micro-alloying element vanadium improves the strain hardening in the analyzed TWIP steels.
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钒微合金化高锰奥氏体TWIP钢动态再结晶临界应力的测定
当需要高强度和高延展性时,孪生诱发塑性钢是一个很好的选择。它们的机械优势在汽车工业中是众所周知的。然后,他们目前正在深入研究。在高温变形过程中,TWIP钢发生动态再结晶。这种机制是位错相互作用的结果,它取决于温度、应力、应变和应变速率。实验数据给出了材料达到的最大应力,但决定DRX开始的临界应力必须从应变硬化率计算。应力和应变同时变化,这种变化给出了确定σc的解析数据,σc位于θ-σ图的拐点处。本文的主要目的是通过对试样的σc值的计算和分析,研究试样的化学成分和实验参数(温度和应变速率)对DRX的影响。对一对TWIP钢进行了热压缩试验,比较了DRX的发生及其与钒添加量的关系。实验变量为温度和应变速率。利用真应力-真应变图,将数据切至σp值之前的某一点,计算出σc,然后进行多项式拟合和推导。Zener-Hollomon参数(Z)与应力(峰值和临界)图显示了微量合金元素钒如何改善TWIP钢的应变硬化。
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