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Application of Koistinen and Marburger’s athermal equation for volume fraction of martensite to diffusional transformations obtained on continuous cooling 0·13C high strength low alloy steel

机译:Koistinen和Marburger关于马氏体体积分数的无热方程在连续冷却0·13%C高强度低合金钢获得的扩散转变中的应用

摘要

Koistinen and Marburger?s (KM) equation for the variation of volume fraction of athermal martensite y with temperature Tbelow the Ms has been applied to continuous cooling diffusional data. The data consisted of dilatometer curves obtained on continuous cooling of a 0?13%C high strength low alloy steel. The KM equation takes the form, ln(1 - y) = ?(Ms - T ). Plots of -ln (1 - y) against temperature for what are thought to be grain boundary ferrite, intragranular ferrite, proeutectoid ferrite, and pearlite give a series of straight lines of increasing slope ?. Intersections of these lines give the temperature of transformation points in good agreement with those on the dilatometry curves. Values of ? obtained for each transformation are compared with those previously obtained for martensite in plain carbon and alloy steels and ferrite in Fe?9%Ni.Koistinen and Marburger?s (KM) equation for the variation of volume fraction of athermal martensite y with temperature Tbelow the Ms has been applied to continuous cooling diffusional data. The data consisted of dilatometer curves obtained on continuous cooling of a 0?13%C high strength low alloy steel. The KM equation takes the form, ln(1 - y) = ?(Ms - T ). Plots of -ln (1 - y) against temperature for what are thought to be grain boundary ferrite, intragranular ferrite, proeutectoid ferrite, and pearlite give a series of straight lines of increasing slope ?. Intersections of these lines give the temperature of transformation points in good agreement with those on the dilatometry curves. Values of ? obtained for each transformation are compared with those previously obtained for martensite in plain carbon and alloy steels and ferrite in Fe?9%Ni.
机译:Koistinen和Marburger(KM)方程用于计算无热马氏体y的体积分数随温度T的变化,低于Ms已用于连续冷却扩散数据。数据由0?13%C高强度低合金钢连续冷却获得的膨胀计曲线组成。 KM方程的形式为ln(1-y)=?(Ms-T)。对于被认为是晶界铁素体,晶粒内铁素体,共析铁素体和珠光体的-ln(1- y)随温度变化的曲线给出了一系列斜率增加的直线。这些线的交点给出了相变点的温度与膨胀曲线上的相吻合。的值?将每次转变获得的结果与先前在普通碳素钢和合金钢中获得的马氏体以及在Fe?9%Ni中获得的铁素体进行比较。 Ms已应用于连续冷却扩散数据。数据由0?13%C高强度低合金钢连续冷却获得的膨胀计曲线组成。 KM方程的形式为ln(1-y)=?(Ms-T)。对于被认为是晶界铁素体,晶粒内铁素体,共析铁素体和珠光体的-ln(1- y)随温度变化的曲线给出了一系列斜率增加的直线。这些线的交点给出了相变点的温度与膨胀曲线上的相吻合。的值?将每次转变所获得的结果与先前在普通碳素钢和合金钢中的马氏体以及在Fe 9%Ni中的铁素体所获得的结果进行比较。

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