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首页> 外文期刊>The Journal of Chemical Physics >Thermodynamic scaling of α-relaxation time and viscosity stems from the Johari-Goldstein β-relaxation or the primitive relaxation of the coupling model
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Thermodynamic scaling of α-relaxation time and viscosity stems from the Johari-Goldstein β-relaxation or the primitive relaxation of the coupling model

机译:α-松弛时间和粘度的热力学标度源自Johari-Goldsteinβ-松弛或耦合模型的原始松弛

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摘要

By now it is well established that the structural α-relaxation time, τ _α, of non-associated small molecular and polymeric glass-formers obey thermodynamic scaling. In other words, τ _α is a function Φ of the product variable, ρ ~γT, where ρ is the density and T the temperature. The constant γ as well as the function, τ _α Φ(ρ ~γT), is material dependent. Actually this dependence of τ _α on ρ ~γT originates from the dependence on the same product variable of the Johari-Goldstein β-relaxation time, τ _β, or the primitive relaxation time, τ _0, of the coupling model. To support this assertion, we give evidences from various sources itemized as follows. (1) The invariance of the relation between τ _α and τ _β or τ _0 to widely different combinations of pressure and temperature. (2) Experimental dielectric and viscosity data of glass-forming van der Waals liquids and polymer. (3) Molecular dynamics simulations of binary Lennard-Jones (LJ) models, the Lewis-Wahnstr?m model of ortho-terphenyl, 1,4 polybutadiene, a room temperature ionic liquid, 1-ethyl-3-methylimidazolium nitrate, and a molten salt 2Ca(NO _3) _2·3KNO _3 (CKN). (4) Both diffusivity and structural relaxation time, as well as the breakdown of Stokes-Einstein relation in CKN obey thermodynamic scaling by ρ ~γT with the same γ. (5) In polymers, the chain normal mode relaxation time, τ _N, is another function of ρ ~γT with the same γ as segmental relaxation time τ _α. (6) While the data of τ _α from simulations for the full LJ binary mixture obey very well the thermodynamic scaling, it is strongly violated when the LJ interaction potential is truncated beyond typical inter-particle distance, although in both cases the repulsive pair potentials coincide for some distances.
机译:到现在为止,已经很好地证明了非缔合的小分子和聚合物玻璃形成者的结构α松弛时间τ_α服从热力学定标。换句话说,τ_α是乘积变量ρ〜γT的函数Φ,其中ρ是密度,T是温度。常数γ以及函数τ_αΦ(ρ〜γT)与材料有关。实际上,τ_α对ρ〜γT的这种依赖关系源自对耦合模型Johari-Goldsteinβ松弛时间τ_β或原始弛豫时间τ_0的相同乘积变量的依赖。为了支持这一主张,我们提供了以下各种来源的证据。 (1)τ_α和τ_β或τ_0之间的关系对于很大的压力和温度组合具有不变性。 (2)形成玻璃的范德华液体和聚合物的实验介电常数和粘度数据。 (3)二元Lennard-Jones(LJ)模型,邻三苯的Lewis-Wahnstr?m模型,1,4聚丁二烯,室温离子液体,硝酸1-乙基-3-甲基咪唑鎓和a的分子动力学模拟熔盐2Ca(NO _3)_2·3KNO _3(CKN)。 (4)CKN的扩散率和结构弛豫时间以及Stokes-Einstein关系的分解服从ρ〜γT对相同γ的热力学定标。 (5)在聚合物中,链正态模式弛豫时间τ_N是ρ〜γT的另一个函数,其中γ与分段弛豫时间τ_α相同。 (6)虽然来自完整LJ二元混合物的模拟数据τ_α很好地遵循了热力学定标,但当LJ相互作用势被截断超过典型的粒子间距离时,强烈地违反了它,尽管在两种情况下,排斥对势均重合一些距离。

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