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{100}外延支撑的 3D fcc 金属纳米团簇扩散率随尺寸呈现复杂的振荡衰减。

Complex oscillatory decrease with size in diffusivity of {100}-epitaxially supported 3D fcc metal nanoclusters.

机构信息

Division of Chemical & Biological Sciences, Ames Laboratory, USDOE and Department of Physics & Astronomy, Iowa State University, Ames IA 50011, USA.

出版信息

Nanoscale. 2019 Oct 7;11(37):17506-17516. doi: 10.1039/c9nr05845a. Epub 2019 Sep 18.

Abstract

Diffusion and coalescence of supported 3D metal nanoclusters (NCs) leads to Smoluchowski Ripening (SR), a key pathway for catalyst degradation. Variation of the NC diffusion coefficient, D, with size N (in atoms) controls SR kinetics. Traditionally, a form D∼N was assumed consistent with mean-field analysis. However, KMC simulation of a stochastic model for diffusion of {100}-epitaxially supported fcc NCs mediated by surface diffusion reveals instead a complex oscillatory decrease of D with N. Barriers for surface diffusion of metal atoms across and between facets, along step edges, etc., in this model are selected to accurately capture behavior for fcc metals. (This contrasts standard bond-breaking prescriptions which fail dramatically.) For strong adhesion, equilibrated NCs are truncated pyramids (TP). Local minima of D sometimes but not always correspond to sizes, N, where these have a closed-shell structure. Local maxima generally correspond to N≈N + 3 for N = O(10). For weak adhesion, equilibrated NCs are truncated octahedra (TO), and local minima of D occur for sizes close or equal to those of just a subset of closed-shell structures. Analytic characterization of energetics along the NC diffusion pathway (which involves dissolving and reforming outer layers of facets) provides fundamental insight into the behavior of D, including the strong variation with N of the effective NC diffusion barrier.

摘要

负载的 3D 金属纳米团簇 (NCs) 的扩散和聚结导致 Smoluchowski 成核 (SR),这是催化剂降解的关键途径。NC 扩散系数 D 随尺寸 N(以原子数计)的变化控制着 SR 动力学。传统上,假设 D∼N 的形式与平均场分析一致。然而,通过表面扩散介导的 {100} 外延支撑的 fcc NCs 扩散的随机模型的 KMC 模拟显示,D 随 N 呈复杂的振荡下降。在这个模型中,金属原子在晶面之间和晶面之间、沿台阶边缘等的表面扩散的势垒被选择为准确地捕捉 fcc 金属的行为。(这与标准的键断裂处方形成对比,后者显著失败。)对于强附着力,平衡的 NC 是截角金字塔(TP)。D 的局部最小值有时但并不总是对应于具有闭壳结构的尺寸 N。局部最大值通常对应于 N≈N+3,其中 N=O(10)。对于弱附着力,平衡的 NC 是截角八面体 (TO),D 的局部最小值出现在接近或等于仅具有闭壳结构子集的尺寸的位置。沿着 NC 扩散途径的能量分析(涉及溶解和重构晶面的外层)为 D 的行为提供了基本的见解,包括有效 NC 扩散势垒随 N 的强烈变化。

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