TY - JOUR
T1 - Analysis of dislocation density by direct-fitting/modified Williamson-Hall (DF/mWH) method in tempered low-carbon martensitic steel
AU - MasuMura, Takuro
AU - Uranaka, Shohei
AU - Matsuda, Kyosuke
AU - Takaki, Setsuo
AU - tsuchiyaMa, Toshihiro
N1 - Publisher Copyright:
© 2020 The Iron and Steel Institute of Japan.
PY - 2020
Y1 - 2020
N2 - To calculate the dislocation density of tempered low-carbon martensitic steels (Fe-0.15%C alloy) by the direct-fitting/modified Williamson-Hall (DF/mWH) method, the unknown parameter A in tempered martensite was investigated. In the DF/mWH method, the dislocation density ρ is defined as ρ=2φ2/(πA2b2). Here, φ and b correspond to the slope of the DF/mWH plot and the magnitude of the Burgers vector, respectively. In low-carbon martensitic steels tempered at 573 - 873 K, φ and ρ were estimated by the DF/mWH method and the modified Williamson-Hall/Warren-Averbach method, respectively. As a result, these parameters decreased with increasing tempering temperature. By substituting φ and ρ in the above equation, the parameter A can be obtained as a function of the tempering parameter λ as follows: A = –1.53 × 10−5 × λ + 0.982 The parameter A in low-carbon martensitic steels tempered at 573 - 873 K for 18 ks was calculated to be 0.7 - 0.8. Using the parameters A and φ obtained by the DF/mWH method, dislocation density ρ can be easily estimated.
AB - To calculate the dislocation density of tempered low-carbon martensitic steels (Fe-0.15%C alloy) by the direct-fitting/modified Williamson-Hall (DF/mWH) method, the unknown parameter A in tempered martensite was investigated. In the DF/mWH method, the dislocation density ρ is defined as ρ=2φ2/(πA2b2). Here, φ and b correspond to the slope of the DF/mWH plot and the magnitude of the Burgers vector, respectively. In low-carbon martensitic steels tempered at 573 - 873 K, φ and ρ were estimated by the DF/mWH method and the modified Williamson-Hall/Warren-Averbach method, respectively. As a result, these parameters decreased with increasing tempering temperature. By substituting φ and ρ in the above equation, the parameter A can be obtained as a function of the tempering parameter λ as follows: A = –1.53 × 10−5 × λ + 0.982 The parameter A in low-carbon martensitic steels tempered at 573 - 873 K for 18 ks was calculated to be 0.7 - 0.8. Using the parameters A and φ obtained by the DF/mWH method, dislocation density ρ can be easily estimated.
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U2 - 10.2355/TETSUTOHAGANE.TETSU-2020-049
DO - 10.2355/TETSUTOHAGANE.TETSU-2020-049
M3 - Article
AN - SCOPUS:85096503190
SN - 0021-1575
VL - 106
SP - 826
EP - 834
JO - Tetsu-To-Hagane/Journal of the Iron and Steel Institute of Japan
JF - Tetsu-To-Hagane/Journal of the Iron and Steel Institute of Japan
IS - 11
ER -