1988
DOI: 10.1051/jphyscol:1988362
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A CONSTITUTIVE MODEL FOR STRAIN RATES FROM 10-4TO 106s-1

Abstract: R6sume' -Nous avons de'veloppe's une a m e ' l i o r a t i o n au modble c o n s t i t u t i f de S t e i n b e r g e t Guinan p o u r l ' a n a l y s e des mate'riaux k t a u x de de'formation u n i t a i r e e'leve'. Nous avons e'tendus l a v a l i d i t e ' de ce mod'ele aux re'gimes o' J l e s t a u x de d 6 f o r m a t i o n a p p r o c h e n t 1 0 -~s -l e t , en exposant du t a n t a l u m au choc, nous avons r e ' u s s i s ' a r e p r o d u i r e un nombre de ph6nom'enes dgpendant au t a u x de d e ' … Show more

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Cited by 23 publications
(23 citation statements)
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“…This is not surprising since the original model by Steinberg et al (1980) (SCG) was rate-independent and designed for high strain-rate applications. However, the low strain rate extension by Steinberg and Lund (1989) does not lead to good predictions of the yield stress of OFHC copper at low temperatures.…”
Section: Steinberg-cochran-guinan-lund Modelmentioning
confidence: 99%
See 3 more Smart Citations
“…This is not surprising since the original model by Steinberg et al (1980) (SCG) was rate-independent and designed for high strain-rate applications. However, the low strain rate extension by Steinberg and Lund (1989) does not lead to good predictions of the yield stress of OFHC copper at low temperatures.…”
Section: Steinberg-cochran-guinan-lund Modelmentioning
confidence: 99%
“…The Steinberg-Cochran-Guinan-Lund (SCGL) model is a semi-empirical model that was developed by Steinberg et al (1980) for high strain-rate situations and extended to low strain-rates and bcc materials by Steinberg and Lund (1989). The flow stress in this model is given by…”
Section: Scgl Flow Stress Modelmentioning
confidence: 99%
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“…The Johnson-Cook (J-C) model [23] is purely empirical and it is one of the most widely used. Examples of semi-empirical models are the Steinberg-Cochran-Guinan-Lund (S-C-G-L) model [24], which was first developed for the description of high strain-rates behaviour and later extended to low strain-rates, and the ZerilliArmstrong (Z-A) model [25], that is obtained on the basis of the dislocation mechanics theory and presents a different formulation for BCC and FCC materials. A more complex dislocation based model is the Mechanical Threshold Stress (MTS) model [26].…”
Section: Materials Strength Modelmentioning
confidence: 99%