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Simulations of mobility and evaporation rate of adsorbate islands on solid surfaces

机译:固体表面吸附物岛的迁移率和蒸发速率的模拟

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We perform kinetic Monte Carlo simulations to examine the kinetic properties of one-atom-high islands formed by atoms adsorbed on a single-crystal surface. At sufficiently high temperature, the atoms can leave the island to migrate on the substrate. We call this process evaporation. We find that most of the evaporation events are described by a Poisson process characterized by a rate constant k(N, T), where N is the number of atoms in the island and T is the temperature. We also observe correlated evaporation events, which tend to follow each other in rapid succession. This complicated situation can be described, however, by an effective Poisson process that is defined to generate the correct vapor pressure. The dependence of k(N, T) on N follows an equation proposed by Metiu and Rosenfeld, and not a power law observed in previous work. The random motion of the atoms around the border of the island causes its center of mass to move along the surface. This island motion is diffusional, except at the shortest times. The dependence of the diffusion coefficient on N is a power law (if the smallest islands are excluded). The exponent is not universal and depends on temperature and the parameters of the model. Theory predicts universal behavior for very large islands and we assume that in our simulations we have not reached this regime.
机译:我们执行动力学蒙特卡洛模拟,以检查由吸附在单晶表面上的原子形成的单原子高岛的动力学特性。在足够高的温度下,原子可以离开岛而在基板上迁移。我们称此过程为蒸发。我们发现,大多数蒸发事件都是通过泊松过程来描述的,泊松过程的特征是速率常数k(N,T),其中N是岛中的原子数,T是温度。我们还观察到了相关的蒸发事件,这些事件往往彼此快速连续地跟随。但是,可以通过定义有效的泊松过程来描述这种复杂的情况,以产生正确的蒸气压。 k(N,T)对N的依赖性遵循Metiu和Rosenfeld提出的方程,而不是先前工作中观察到的幂定律。原子围绕岛边界的随机运动导致其质心沿表面移动。除了最短的时间以外,该岛运动是扩散性的。扩散系数对N的依赖性是幂定律(如果排除了最小的孤岛)。指数不是通用的,并且取决于温度和模型的参数。理论预测了非常大的岛屿的普遍行为,我们假设在模拟中我们还没有达到这种状态。

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