TY - JOUR
T1 - Nucleation Theory for Yielding of Nearly Defect-Free Crystals
T2 - Understanding Rate Dependent Yield Points
AU - Reddy, Vikranth Sagar
AU - Nath, Parswa
AU - Horbach, Jürgen
AU - Sollich, Peter
AU - Sengupta, Surajit
PY - 2020/1/16
Y1 - 2020/1/16
N2 - Experiments and simulations show that when an initially defect-free rigid crystal is subjected to deformation at a constant rate, irreversible plastic flow commences at the so-called yield point. The yield point is a weak function of the deformation rate, which is usually expressed as a power law with an extremely small nonuniversal exponent. We reanalyze a representative set of published data on nanometer sized, mostly defect-free Cu, Ni, and Au crystals in light of a recently proposed theory of yielding based on nucleation of stable stress-free regions inside the metastable rigid solid. The single relation derived here, which is not a power law, explains data covering 15 orders of magnitude in timescales.
AB - Experiments and simulations show that when an initially defect-free rigid crystal is subjected to deformation at a constant rate, irreversible plastic flow commences at the so-called yield point. The yield point is a weak function of the deformation rate, which is usually expressed as a power law with an extremely small nonuniversal exponent. We reanalyze a representative set of published data on nanometer sized, mostly defect-free Cu, Ni, and Au crystals in light of a recently proposed theory of yielding based on nucleation of stable stress-free regions inside the metastable rigid solid. The single relation derived here, which is not a power law, explains data covering 15 orders of magnitude in timescales.
KW - nucleation
KW - crystals
KW - yield point
KW - non-affinity
UR - http://www.scopus.com/inward/record.url?scp=85078515621&partnerID=8YFLogxK
U2 - 10.1103/PhysRevLett.124.025503
DO - 10.1103/PhysRevLett.124.025503
M3 - Article
C2 - 32004040
AN - SCOPUS:85078515621
SN - 0031-9007
VL - 124
JO - Physical Review Letters
JF - Physical Review Letters
IS - 2
M1 - 025503
ER -