2003
DOI: 10.1007/s11661-003-0236-4
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On the application of the additivity rule in pearlitic transformation in low alloy steels

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Cited by 17 publications
(8 citation statements)
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“…[18][19][20] The essence of the additivity approximation is illustrated in path C in figure 1. Basically, the total time span, t = (T f -T S )/β, spent between the two temperature intervals T f and T s under a fixed scan rate β, is divided into n number of small isothermal steps with time interval Δt.…”
Section: Modelling Of Non-isothermal Transformation Kinetics: Additivmentioning
confidence: 99%
“…[18][19][20] The essence of the additivity approximation is illustrated in path C in figure 1. Basically, the total time span, t = (T f -T S )/β, spent between the two temperature intervals T f and T s under a fixed scan rate β, is divided into n number of small isothermal steps with time interval Δt.…”
Section: Modelling Of Non-isothermal Transformation Kinetics: Additivmentioning
confidence: 99%
“…Equation (2) is valid for isothermal conditions. Therefore, the kinetics of the transformations under continuous cooling is modeled with the use of the additivity rule [9,13]. In this case the cooling curve is broken with respect to the temperature into successive isothermal steps with duration dt.…”
Section: Methods Of Studymentioning
confidence: 99%
“…[30][31][32][33][34] The principle of additivity provides a rational mathematical relationship between the transformation at constant temperatures and that which takes place under nonisothermal conditions. Isothermal kinetic data can be related to CCT behavior if the rate of transformation depends only on the state of assembly and not on the thermal path by which such state is reached.…”
Section: Nonisothermal Phase Transformationsmentioning
confidence: 99%