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Step Growth and Meandering in a Precursor-Mediated Epitaxy with Anisotropic Attachment Kinetics and Terrace Diffusion

机译:前驱体介导外延中的步长增长与蜿蜒   各向异性附着动力学和平台扩散

摘要

Step meandering instability in a Burton-Cabrera-Frank (BCF)-type model forthe growth of an isolated, atomically high step on a crystal surface isanalyzed. It is assumed that the growth is sustained by the molecularprecursors deposition on a terrace and their decomposition into atomicconstituents; both processes are explicitly modeled. A strongly nonlinearevolution PDE for the shape of the step is derived in the long-wave limit andwithout assuming smallness of the amplitude; this equation may be transformedinto a convective Cahn-Hilliard-type PDE for the step slope. Meandering isstudied as a function of the precursors diffusivity and of the desorption ratesof the precursors and adatoms. Several important features are identified, suchas: the interrupted coarsening, "facet" bunching, and the lateral drift of thestep perturbations (a traveling wave) when the terrace diffusion isanisotropic. The nonlinear drift introduces a disorder into the evolution of astep meander, which results in a pronounced oscillation of the step velocity,meander amplitude and lateral length scale in the steady-state that emergedafter the coarsening was interrupted. The mean values of these characteristicsare also strongly affected by the drift. Keywords: epitaxial crystal growth;step flow; meandering instability; molecular precursors; anisotropic diffusion;nonlinear pde model; convective Cahn-Hilliard equation
机译:分析了Burton-Cabrera-Frank(BCF)型模型中阶跃曲的不稳定性,该模型用于在晶体表面上生长一个孤立的原子高阶跃。假定生长是通过分子前体在平台上沉积并分解成原子成分而得以维持的。这两个过程都进行了显式建模。阶跃形状的强非线性演化PDE是在长波极限中得出的,并且不假设振幅小。对于阶跃斜率,该方程可以转换成对流的Cahn-Hilliard型PDE。根据前驱体的扩散率以及前驱体和吸附原子的解吸速率研究曲折度。确定了几个重要特征,例如:中断的粗化,“小面”成束以及阶跃扩散为各向异性时阶跃扰动(行波)的横向漂移。非线性漂移在阶跃曲折的演变中引入了混乱,这导致了粗化中断后出现的稳态下的阶跃速度,曲率幅度和横向长度尺度的明显振荡。这些特性的平均值也受到漂移的强烈影响。关键词:外延晶体生长台阶流曲折的不稳定;分子前体各向异性扩散非线性pde模型对流Cahn-Hilliard方程

著录项

  • 作者

    Khenner, Mikhail;

  • 作者单位
  • 年度 2015
  • 总页数
  • 原文格式 PDF
  • 正文语种 {"code":"en","name":"English","id":9}
  • 中图分类
  • 入库时间 2022-08-20 21:09:31

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