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Scaling and Universality in Models of Step Bunching: The 'C+-C-' Model

机译:分步聚类模型的尺度与普遍性:“C + -C-”模型

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摘要

We study further the recently introduced [Ranguelov et al., Comptes Rendus del'Acad. Bulg. des Sci. 60, 4 (2007) 389] "C+-C-" model of step flow crystalgrowth over wide range of model parameters. The basic assumption of the modelis that the reference ("equilibrium") densities used to compute thesupersaturation might be different on either side of a step. We obtain thecondition for linear stability of the whole step train in the form CL/CR>1 (L/Rstands for left/right in a descending from left to right step train). Furtherwe integrate numerically the equations of step motion to monitor the bunchingprocess in the long times limit. Thus we obtain the exact size- and time-scaling of the step bunches including the numerical prefactors. We show that ina broad range of parameters the morphology is characterized with appearance ofthe minimal interstep distance in the bunch in the beginning of the bunches (atthe trailing edge of the bunch) and may be described by a single universalityclass, different from those already generated by continuum theories [Krug etal., PRB 71, 045412].
机译:我们将进一步研究最近介绍的[Ranguelov等人,Comptes Rendus del'Acad。宝格科学60,4(2007)389]在广泛的模型参数范围内,“ C + -C-”模型的逐步流动结晶生长。该模型的基本假设是,用于计算过饱和度的参考(“平衡”)密度在步骤的任一侧可能会有所不同。我们以CL / CR> 1的形式获得整个步速列车线性稳定性的条件(L / R代表从左到右的步速列车从左到右的降序)。此外,我们在数值上集成了步进运动方程,以在长时间限制下监视聚束过程。因此,我们获得了包括数字前置因子在内的步束的精确尺寸和时间标度。我们表明,在广泛的参数范围内,形态的特征是在束的开始处(束的后沿)中束中最小步距出现,并且可以用单个通用性类来描述,这与已经由连续论[Krug et al。,PRB 71,045412]。

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