The strongest size in the inverse HallPetch relationship1
14页1、免费查阅精品论文The strongest size in the inverse Hall-Petch relationship1Pan Yong1, Zhou Yichun1,Sun Changqing 2*1 Key laboratory of low-dimensional materials and application technologies ,XiangtanUniversity,Ministry of Education,Hunan (411105)2 School of Electrical and Electronic Engineering, Nanyang Technological University,Singapore(639798)E-mail:AbstractReproduction of the measured inverse Hall-Petch relation (IHPR) using the currently presentedanalytical solution reveals that: (i) the size induced
2、 energy densitification and cohesive energy loss of nanograins originates the IHPR that could be activated in the contact mode of plastic deformation detection; (ii) the competition between the inhibition of atomic dislocations, via the surface energy density gain and the strain work hardening, and the activation for dislocations through cohesive energy loss determine the entire IHPR profile of a specimen; (iii) the presence of a soft quasisolid phase is responsible for the size-induced softenin
3、g and the superplasticity as well of nanostructures; (iv) the bond nature involved and the T/Tm ratio between the temperature of operating and the temperature of melting dictate the measured strongest sizes of a given specimen.Keywords : nanostructures ,analytical methods ,plastic deformation ,Hall-Petch relationship ,thermally activated processes1. IntroductionThe mechanically strengthening with grain refinement in the size range of sub-micrometers has traditionally been rationalized with the c
4、onventional temperature-independent Hall-Petch relationship (HPR) 1 that can be simplified in a dimensionless form being normalized by the bulk standard, P(0),measured under the same conditions,- 1 -P(x) P(0) = 1 + Ax(1)the slope A is an adjustable parameter used to fit experimental data. The K = R/d, and x = K-1/2, is the dimensionless form of size, which corresponds to the number of atoms, with mean diameter d, lined along the radius, R, of a spherical-like nanograin, as illustrated in Figure
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