Flow stress equation in range of intermediate strain rates and high temperatures to predict roll force in four-pass continuous rod rolling

Citations

WEB OF SCIENCE

10
Citations

SCOPUS

15

초록

A flow stress equation was proposed to compute the roll force in the finishing stands of an actual rod mill where the strain rate and the temperature of the material range from 100 to 400 s(-1) and from 900 to 1050 degrees C, respectively. The underlying idea is to modify the Shida model and Misaka model, which provide flow stress equations (constitutive equations) frequently used to depict deformation behavior of high temperature material at different strain rates. The modified model was coupled with finite element method to compute the roll force during four-pass continuous rod rolling, where strain rates are in the range of 100-400 s(-1) at high temperatures (900-1050 degrees C). The roll forces and the surface temperatures of the material at each stand were measured, and the measured data were compared with the computed values. Results reveal that the Misaka model is better than the Shida model for high temperatures and intermediate strain rates. The roll force error was -5.7% when the Misaka model was used at 900 degrees C. However, the error increased by -15.2% at 1050 degrees C. When the modified Misaka model was used, the error was reduced to 1.8% on average. It can consequently be deduced that the modified Misaka model can be used to depict the deformation resistance behavior in intermediate ranges of strain rate and high temperature ranges in continuous rod rolling process.

키워드

roll force; strain rate; deformation resistance; rod rolling; Shida model; Misaka model; STEEL; CURVES
제목
Flow stress equation in range of intermediate strain rates and high temperatures to predict roll force in four-pass continuous rod rolling
저자
Byon, Sang-min; Na, Doo-hyun; Lee, Young-seog
DOI
10.1016/S1003-6326(13)62524-8
발행일
2013-03
유형
Article
저널명
Transactions of Nonferrous Metals Society of China (English Edition)
권
23
호
3
페이지
742 ~ 748