Kratzer Kai, Arnold Axel
Institute for Computational Physics, Allmandring 3, 70569 Stuttgart, Germany.
Soft Matter. 2015 Mar 21;11(11):2174-82. doi: 10.1039/c4sm02365j.
We report simulations on the homogeneous liquid-fcc nucleation of charged colloids for both low and high contact energy values. As a precursor for crystal formation, we observe increased local order at the position where the crystal will form, but no correlations with the local density. Thus, the nucleation is driven by order fluctuations rather than density fluctuations. Our results also show that the transition involves two stages in both cases, first a transition of liquid → bcc, followed by a bcc → hcp/fcc transition. Both transitions have to overcome free energy barriers, so that a spherical bcc-like cluster is formed first, in which the final fcc structure is nucleated mainly at the surface of the crystallite. This means that the second stage bcc-fcc phase transition is a heterogeneous nucleation in the partially grown solid phase, even though we start from a homogeneous bulk liquid. The height of the bcc → hcp/fcc free energy barrier strongly depends on the contact energies of the colloids. For low contact energy this barrier is low, so that the bcc → hcp/fcc transition occurs spontaneously. For the higher contact energy, the second barrier is too high to be crossed spontaneously by the colloidal system. However, it was possible to ratchet the system over the second barrier and to transform the bcc nuclei into the stable hcp/fcc phase. The transitions are dominated by the first liquid-bcc transition and can be described by classical nucleation theory using an effective surface tension.
我们报告了针对低接触能值和高接触能值的带电胶体均匀液相-面心立方晶核形成的模拟。作为晶体形成的前驱体,我们观察到在晶体将形成的位置处局部有序性增加,但与局部密度无关。因此,成核是由有序涨落而非密度涨落驱动的。我们的结果还表明,在这两种情况下转变都涉及两个阶段,首先是液相→体心立方的转变,随后是体心立方→六方密堆积/面心立方的转变。这两个转变都必须克服自由能垒,从而首先形成一个类似体心立方的球形团簇,其中最终的面心立方结构主要在微晶表面成核。这意味着第二阶段的体心立方-面心立方相变是在部分生长的固相中的非均匀成核,尽管我们从均匀的本体液体开始。体心立方→六方密堆积/面心立方自由能垒的高度强烈依赖于胶体的接触能。对于低接触能,这个能垒较低,使得体心立方→六方密堆积/面心立方的转变自发发生。对于较高的接触能,第二个能垒太高,胶体系统无法自发越过。然而,有可能推动系统越过第二个能垒并将体心立方核转变为稳定的六方密堆积/面心立方相。转变主要由第一个液相-体心立方转变主导,并且可以使用有效表面张力通过经典成核理论来描述。