2008
DOI: 10.1021/jp802888t
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Size-Dependent Thermodynamic Properties of Metallic Nanowires

Abstract: Analytical models for size-dependent melting temperature Tm(D), melting enthalpy DeltaHm(D), and surface energy gammasv(D) of metallic nanowires have been proposed in terms of the unified nanothermodynamical model where D denotes the diameter of nanowire. As D decreases, Tm(D), DeltaHm(D), and gammasv(D) functions are found to decrease almost with the same size-dependent trend. Due to the inclusion of the effect of dimensionality, the developed model can be applied to other low-dimensional systems. It is found… Show more

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Cited by 46 publications
(45 citation statements)
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“…Once the shells are thus formed at the FECA periphery, this FECA may act as a nanocavity. It then follows the predictions by Xiong et al [24] and Lu et al [25] that the surface energy is higher and the melting point lower at the core than at the surface. So, the core is elongated, fragmented and even melted.…”
Section: Communicationsupporting
confidence: 83%
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“…Once the shells are thus formed at the FECA periphery, this FECA may act as a nanocavity. It then follows the predictions by Xiong et al [24] and Lu et al [25] that the surface energy is higher and the melting point lower at the core than at the surface. So, the core is elongated, fragmented and even melted.…”
Section: Communicationsupporting
confidence: 83%
“…And it is Strikingly, Equation (A7) of the appendix takes into account both positive and negative deviations from the norm. This is reflected from Figure 3(a), where the negative deviation is in close correspondence with the results by Xiong et al [24] and Lu et al [25] But the positive deviation in Figure 3(a) is in close correspondence with the nanoparticle results by Lamber et al, [26] Goldstein et al, [27] Janczuk et al, [28] Berry, [30] Wasserman and Vermaak, [31] and Wasserman et al [32] We argue that the nanotube growth environment may encounter both positive and negative deviations; the negative deviation corresponds to nanocavity, but the positive deviation corresponds to nanoparticle. Figure 3(b) compares the surface energy of the (111) surface of the Fe, Ni, and Ag nanoparticles.…”
supporting
confidence: 91%
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“…In addition, a significant surface stress is created, which can even induce elastic nonlinearity in the 1-D systems (Liang et al 2005). Most of the studies on surface relaxation deal with the analysis and computation of surface energies and the energies of relaxation (Diao et al 2004;Ouyang et al 2008;Lu et al 2008). A large fraction of such results are the outcome of first principle calculations and classical atomistic simulations.…”
Section: Introductionmentioning
confidence: 99%