2005
DOI: 10.1007/s11661-005-0088-1
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Comparison of dynamic compressive flow behavior of mild and medium steels over wide temperature range

Abstract: This article uses the compressive split-Hopkinson pressure bar to compare the dynamic flow behaviors of S15C mild steel and S50C medium alloy heat-treatable steel (abbreviated hereafter to medium steel) at temperatures ranging from 25 °C to 800 °C. The effects of carbon content, strain rate, and temperature on the mechanical responses of the two metals are evaluated. The microstructures of both steels are studied using a transmission electron microscopy (TEM) technique. The flow stress of both carbon steels is… Show more

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Cited by 23 publications
(13 citation statements)
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“…The temperature effect can be quantified via a temperature-sensitivity parameter, b a , defined as |(r 2 -r 1 )/(T 2 -T 1 )|. [33,34] Figure 6(b) shows the correlation between the temperature sensitivity of the Ti alloy and the temperature as a function of the strain and strain rate. It can be seen that the highest temperature sensitivity occurs at 500°C, while the lowest occurs at 700°C.…”
Section: B Strain Rate Effect and Activation Energymentioning
confidence: 99%
“…The temperature effect can be quantified via a temperature-sensitivity parameter, b a , defined as |(r 2 -r 1 )/(T 2 -T 1 )|. [33,34] Figure 6(b) shows the correlation between the temperature sensitivity of the Ti alloy and the temperature as a function of the strain and strain rate. It can be seen that the highest temperature sensitivity occurs at 500°C, while the lowest occurs at 700°C.…”
Section: B Strain Rate Effect and Activation Energymentioning
confidence: 99%
“…Note that for the majority of metals, dislocation movement occurs more readily as the temperature increases, and hence the deformation resistance of the material decreases. Thus, the formulation [(σ 2 − σ 1 )/(T 2 − T 1 )] can be used to quantify the relative reduction in the material strength caused by a specified increase in the deformation temperature under constant strain and strain rate conditions (Morrone, 1986;Lee and Liu, 2005). Fig.…”
Section: Temperature Effectmentioning
confidence: 99%
“…The Original JC model has been extensively used as it requires less number of experimental data for evaluation of the materials constants. On the other hand, the ZA model has been used for different fcc and bcc materials over different strain rates at temperatures between room temperature and 0.6T m [23][24][25][26]. ZA model is preferred to JC model as it couples the effects of strain rate and temperature [27][28][29] , it is particularly not suitable for prediction of flow stress at temperatures above 0.6T m and at lower strain rates [30].…”
Section: Introductionmentioning
confidence: 99%