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相关论文: Revisiting step instabilities on crystal surfaces.…

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We studied the step dynamics during crystal sublimation and growth in the limit of fast surface diffusion and slow kinetics of atom attachment-detachment at the steps. For this limit we formulate a model free of the quasi-static…

化学物理 · 物理学 2009-11-13 Bogdan Ranguelov , Stoyan Stoyanov

The growth of crystal surfaces, under non-equilibrium conditions, involves the displacement of mono-atomic steps by atom diffusion and atom incorporations into steps. The time-evolution of the growing crystal surface is thus governed by a…

材料科学 · 物理学 2009-11-11 Thomas Frisch , Alberto Verga

The distinction between absolute and convective instabilities is well known in the context of hydrodynamics and plasma physics. In this Letter, we examine an epitaxial crystal growth model from this point of view and show that a…

材料科学 · 物理学 2007-05-23 Navot Israeli , Daniel Kandel , Michael F. Schatz , Andrew Zangwill

The formation of three-dimensional structures during the epitaxial growth of films is associated to the reflection of diffusing particles in descending terraces due to the presence of the so-called Ehrlich-Schwoebel (ES) barrier. We…

统计力学 · 物理学 2011-09-23 F. F. Leal , T. J. Oliveira , S. C. Ferreira

The growth of a crystal is usually determined by its surface. Many factors influence the growth dynamics. Energy barriers associated with the presence of steps most often decide about the emerging pattern. The height and type of…

材料科学 · 物理学 2023-12-08 Marta Anna Chabowska , Magdalena A. Załuska-Kotur

Step meandering due to a deterministic morphological instability on vicinal surfaces during growth is studied. We investigate nonlinear dynamics of a step model with asymmetric step kinetics, terrace and line diffusion, by means of a…

统计力学 · 物理学 2009-10-31 F. Gillet , O. Pierre-Louis , C. Misbah

We examine the step dynamics in a 1+1 dimensional model of epitaxial growth based on the BCF-theory. The model takes analytically into account the diffusion of adatoms, an incorporation mechanism and an Ehrlich-Schwoebel barrier at step…

统计力学 · 物理学 2009-10-31 S. Schinzer , S. Köhler , G. Reents

The Burton-Cabrera-Frank (BCF) model for the flow of line defects (steps) on crystal surfaces has offered useful insights into nanostructure evolution. This model has rested on phenomenological grounds. Our goal is to show via scaling…

介观与纳米尺度物理 · 物理学 2015-06-22 Jianfeng Lu , Jian-Guo Liu , Dionisios Margetis

Bunching of steps at the surface of growing crystals can be induced by both directions of the driving force: step up and step down. The processes happen in different adatom concentrations and differ in character. In this study we show how…

材料科学 · 物理学 2020-01-24 Hristina Popova , Filip Krzyżewski , Magdalena Załuska-Kotur , Vesselin Tonchev

We formulate a new (1+1)D step model of potentially unstable vicinal growth that we call "C+ - C-" model and study the step bunching process in it. The basic assumption is that the equilibrium adatom concentrations on both sides of the step…

化学物理 · 物理学 2007-05-23 Bogdan Ranguelov , Vesselin Tonchev , Hiroo Omi , Alberto Pimpinelli

We propose a one-dimensional model based on the Burton-Cabrera-Frank equations to describe the electromigration-induced step bunching instability on vicinal surfaces. The step drift resulting from atomic evaporation and/or deposition is…

材料科学 · 物理学 2009-11-13 Matthieu Dufay , Thomas Frisch , Jean-Marc Debierre

The meander instability of a vicinal surface growing under step flow conditions is studied within a solid-on-solid model. In the absence of edge diffusion the selected meander wavelength agrees quantitatively with the continuum linear…

统计力学 · 物理学 2009-11-07 Jouni Kallunki , Joachim Krug , Miroslav Kotrla

We report the results of computer simulations of epitaxial growth in the presence of a large Schwoebel barrier on different crystal surfaces: simple cubic(001), bcc(001), simple hexagonal(001) and hcp(001). We find, that mounds coarse by a…

统计力学 · 物理学 2009-10-31 M. Ahr , M. Biehl , M. Kinne , W. Kinzel

We use kinetic Monte Carlo simulations to understand growth- and etching-induced step bunching of 6H-SiC{0001} vicinal surfaces oriented towards [1-100] and [11-20]. By taking account of the different rates of surface diffusion on three…

材料科学 · 物理学 2009-09-30 Valery Borovikov , Andrew Zangwill

A discrete solid-on-solid model of epitaxial growth is introduced which, in a simple manner, takes into account the effect of an Ehrlich-Schwoebel barrier at step edges as well as the local relaxation of incoming particles. Furthermore a…

凝聚态物理 · 物理学 2009-10-30 M. Biehl , W. Kinzel , S. Schinzer

The steps at the crystal surfaces could be transparent for the migrating adatoms. In the case of significant transparency the velocity of a given step in a given moment is affected by detachment of atoms from rather distant steps in rather…

其他凝聚态物理 · 物理学 2008-10-15 Bogdan Ranguelov , Stoyan Stoyanov

We study step bunching under conditions of attachment/detachment limited kinetics in the presence of a deposition or sublimation flux, which leads to bunch motion. Analysis of the discrete step dynamics reveals that the bunch velocity is…

统计力学 · 物理学 2009-11-11 V. Popkov , J. Krug

This paper provides an elementary introduction to the basic concepts used in describing epitaxial crystal growth in terms of the thermodynamics and kinetics of atomic steps. Selected applications to morphological instabilities of stepped…

材料科学 · 物理学 2007-05-23 Joachim Krug

The energetically driven Ehrlich-Schwoebel (ES) barrier had been generally accepted as the primary cause of the growth instability in the form of quasi-regular mound-like structures observed on the surface of thin film grown via molecular…

材料科学 · 物理学 2015-05-18 Wittawat Kanjanaput , Surachate Limkumnerd , Patcha Chatraphorn

We investigate the nonlinear evolution of the Bales-Zangwill instability, responsible for the meandering of atomic steps on a growing vicinal surface. We develop an asymptotic method to derive, in the continuous limit, an evolution equation…

材料科学 · 物理学 2014-06-17 Alberto Verga