1968
DOI: 10.1016/0001-6160(68)90056-4
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A rate theory of dislocation mobility

Abstract: /npsi/ctrl?lang=en http://nparc.cisti-icist.nrc-cnrc.gc.ca/npsi/ctrl?lang=fr Access and use of this website and the material on it are subject to the Terms and Conditions set forth at http://nparc.cisti-icist.nrc-cnrc.gc.ca/npsi/jsp/nparc_cp.jsp?lang=en NRC Publications Archive Archives des publications du CNRCThis publication could be one of several versions: author's original, accepted manuscript or the publisher's version. / La version de cette publication peut être l'une des suivantes : la version prépubli… Show more

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Cited by 33 publications
(20 citation statements)
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“…141 in Kocks et al, 1975). Additionally, Hansen et al (2019) used a hyperbolic sine instead of an exponential, which was originally proposed by Garofalo (1963) and later given physical justification by considering the potential for forward and backward fluctuations of the dislocation (Krausz, 1968;Wilson & Wilson, 1966;Wu & Krausz, 1994). These considerations yield a flow law for the plastic strain rate from gliding dislocations,  p , of the form…”
Section: Magnitude Of Anelastic Reverse Strainmentioning
confidence: 99%
“…141 in Kocks et al, 1975). Additionally, Hansen et al (2019) used a hyperbolic sine instead of an exponential, which was originally proposed by Garofalo (1963) and later given physical justification by considering the potential for forward and backward fluctuations of the dislocation (Krausz, 1968;Wilson & Wilson, 1966;Wu & Krausz, 1994). These considerations yield a flow law for the plastic strain rate from gliding dislocations,  p , of the form…”
Section: Magnitude Of Anelastic Reverse Strainmentioning
confidence: 99%
“…Equations based on the dislocation mobility concept involving the transition state theory (28,29) may be applicable to the process. This approach results in exponential type expressions.…”
Section: --2__mentioning
confidence: 99%
“…Using a theoretically rigorous argument it was shown before that for a very wide range of crystalline and polymeric materials the plastic strain rate is described well by the following relation [4,5,6] = A~r exp ~,-k-T/ -Ab exp -kT / Because the force is the same along the specimen the cross section reduction rate is independent of the cross section.…”
mentioning
confidence: 99%