2015
DOI: 10.1088/0953-8984/28/2/025001
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Self-learning kinetic Monte Carlo simulations of self-diffusion of small Ag islands on the Ag(111) surface

Abstract: The self-diffusion of two-dimensional small Ag islands (containing up to 10 atoms) on Ag(111) surface has been studied using and self-learning kinetic Monte Carlo [J. Phys.: Condens. Matter 24, 354004 (2012)] simulations. A variety of concerted, multi-atom and single-atom processes were automatically revealed in these simulations. The size dependence of the diffusion coefficients, effective energy barriers as well as key diffusion processes responsible for island diffusion are reported. In addition, we have co… Show more

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Cited by 7 publications
(4 citation statements)
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“…It is natural to consider extension of this analysis to treat sintering of islands and pits on fcc (111) metal surfaces. ,, However, high-level treatment of kinetics in these systems is expected to be more challenging than for fcc (100) metal surfaces. It is recognized at least for island diffusion on these surfaces that concerted motion and possible formation of stacking-fault defects can play a role. From the perspective of providing precise ab initio treatment of kinetics, our preliminary analysis indicates an additional challenge in that there is not a single TS geometry that applies for PD at different types of step edges. Thus, some refinement of the formulation developed in this Article, for example, to incorporate multiple TS, is required.…”
Section: Discussionmentioning
confidence: 98%
“…It is natural to consider extension of this analysis to treat sintering of islands and pits on fcc (111) metal surfaces. ,, However, high-level treatment of kinetics in these systems is expected to be more challenging than for fcc (100) metal surfaces. It is recognized at least for island diffusion on these surfaces that concerted motion and possible formation of stacking-fault defects can play a role. From the perspective of providing precise ab initio treatment of kinetics, our preliminary analysis indicates an additional challenge in that there is not a single TS geometry that applies for PD at different types of step edges. Thus, some refinement of the formulation developed in this Article, for example, to incorporate multiple TS, is required.…”
Section: Discussionmentioning
confidence: 98%
“…To illustrate our theoretical formulation we present computational simulations of monolayer growth using the Kinetic Monte Carlo (KMC) method. ,,,,− We use a typical lattice-gas model and the rejection-free, time-dependent implementation. ,,, Although the algorithmic details are provided in the Supporting Information, here we stress the fact that the time increment is calculated as Δt = −log­( e )/ R e , where e ∈ (0, 1] is a uniform random number and R e is the total event rate (see eqs –). With some exceptions, self-learning KMC studies usually indicate that only a few key barriers are important in order to describe surface diffusion, even if the KMC simulations automatically generate many dozens of barriers. , Thus, in this study the activation energies are chosen in order to generate realistic morphologies for both triangular and square lattices while keeping the resulting models (i) simple enough (to enable a foundational analysis of the apparent activation energy of the tracer diffusivity) and (ii) disengaged from any specific material (to maintain a general discussion for both OSS and CVD). Although the particular activation energies are listed in Table 1S of the Supporting Information, we indicate here that (i) they fulfill detailed balance , and (ii) a few barriers for the triangular lattice are so large that they can be regarded as ∞ for the discussions below.…”
Section: Computational Methodsmentioning
confidence: 99%
“…With some exceptions, 37 self-learning KMC studies usually indicate that only a few key barriers are important in order to describe surface diffusion, even if the KMC simulations automatically generate many dozens of barriers. 38,39 Thus, in this study the activation energies are chosen in order to generate realistic morphologies for both triangular and square lattices while keeping the resulting models (i) simple enough (to enable a foundational analysis of the apparent activation energy of the tracer diffusivity) and (ii) disengaged from any specific material (to maintain a general discussion for both OSS and CVD). Although the particular activation energies are listed in Table 1S of the Supporting Information, we indicate here that (i) they fulfill detailed balance 27,33 and (ii) a few barriers for the triangular lattice are so large that they can be regarded as ∞ for the discussions below.…”
Section: ■ Theorymentioning
confidence: 99%
“…NNN interactions are often intentionally neglected; but their effect could be crucial or at least among the most effective mechanisms for step dynamics; consequently, on the meandering instability, as we will see for the case of copper. Kinetic Monte Carlo (kMC) is well suited for this kind of study [22]. Before presenting our kMC results, we summarize the main results concerning the meandering instability.…”
Section: Iii-theoretical Predictions Vs Experimental Results For Coppermentioning
confidence: 99%