1985
DOI: 10.1063/1.336184
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Shock viscosity and the prediction of shock wave rise times

Abstract: The present study is focused on viscouslike behavior of solids during large-amplitude compressive stress-wave propagation. Maximum strain rate in the plastic wave has been determined for 30 steady- or near steady-wave profiles obtained with velocity interferometry methods. The materials include six metals, aluminum, beryllium, bismuth, copper, iron, and uranium, and two insulating solids, magnesium oxide and fused silica. A plot of Hugoniot stress versus maximum strain rate for each material is adequately desc… Show more

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Cited by 374 publications
(250 citation statements)
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“…It is known that different metals have different threshold pressures for the initiation of twinning; it has been established by Murr [96] that for FCC metals this pressure is a function of the SFE. The analysis requires the use of the Swegle-Grady [97] equation and the procedure is delineated in Ref. [98].…”
Section: Discussionmentioning
confidence: 99%
“…It is known that different metals have different threshold pressures for the initiation of twinning; it has been established by Murr [96] that for FCC metals this pressure is a function of the SFE. The analysis requires the use of the Swegle-Grady [97] equation and the procedure is delineated in Ref. [98].…”
Section: Discussionmentioning
confidence: 99%
“…It is necessary to note that the actual strain rate in the penetrating process is hardly measured, therefore the parameter D 0 in the constitutive equations was chosen only by trial calculations. In this paper the trial calculations were performed in the assessed range of 10 5 s À1 according to Zukas et al (1982), Swegle and Grady (1985), Anderson and Walker (1991) and the parameter D 0 for each material was chosen as shown in Table 3.…”
Section: Calculation Examplementioning
confidence: 99%
“…According to the Hall-Petch law, it results in increase of the conventional yield strength. Increase of strain rate to some critical values (∼ 10 7 s −1 ) causes fast growth of dislocation density and formation of twins, which can be aggregated as packages consisting of tens of parallel micro twins [11,16]. In this case, the stationary yield strength grows much quicker than during slow (static) deformation, approaching its limiting value.…”
Section: Introductionmentioning
confidence: 99%