老化对圆盘状无序吸附填料结构的影响

IF 2 3区 物理与天体物理 Q2 PHYSICS, MATHEMATICAL Journal of Physics A: Mathematical and Theoretical Pub Date : 2024-07-22 DOI:10.1088/1751-8121/ad6652
N. Lebovka, L. A. Bulavin, V. I. Kovalchuk, Mykhaylo R Petryk, N. Vygornitskii
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引用次数: 0

摘要

对吸附在平面上的细长颗粒(圆盘状)系统的老化过程进行了数值研究。测试了具有连续位置和方向自由度的非晶格模型。利用随机顺序吸附(RSA)模型产生了初始的堵塞状态。通过平移和旋转布朗运动实现了从堵塞状态到平衡状态的过渡。颗粒的长宽比(长宽比)在 $\varepsilon=1-12$ 的范围内变化。在 $varepsilon < 10$ 时,总是能观察到弛豫到各向同性状态%,S=0$。在中间范围,即 $10 \le \le 11$,可以观察到向有序畴状态的弛豫转变。特别是在 $\varepsilon=10$ 时,这种转变与显著的有限尺寸缩放效应有关。对于 $\varepsilon=12$ 的粒子,观察到了大尺度准向静电畴的形成和无限制的畴增长。此外,还讨论了弛豫对这种屏障系统中的畴结构、孔隙率、渗流连通性和示踪粒子扩散的影响。
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Impact of ageing on structure of random sequentialadsorption packings of discorectangles
The ageing processes in the systems of elongated particles (discorectangles) adsorbed on a plane was studied numerically. An off-lattice model with continuous positional and orientational degrees of freedom was tested. The initial jammed state was produced using the random sequential adsorption (RSA) model. The transition from the jammed to equilibrium states were performed via translational and rotational Brownian motions. An aspect ratio of the particles (length-to-width ratio) was varied within the range $\varepsilon=1-12$. At $\varepsilon < 10$ the relaxation into the isotropic state %with $S=0$ was always observed. In the intermediate range, $10 \le \varepsilon \le 11$, the relaxation transition into the states with ordered domains was observed. Particularly, for $ \varepsilon=10$ this transition was related with significant finite size scaling effects. For particles with $\varepsilon=12$ formation of the large scale quasi-nematic domains and unlimited domain growth was observed. The impact of the relaxation on the domain structure, porosity, percolation connectivity and tracer particle diffusion in such barrier systems was also discussed.
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来源期刊
CiteScore
4.10
自引率
14.30%
发文量
542
审稿时长
1.9 months
期刊介绍: Publishing 50 issues a year, Journal of Physics A: Mathematical and Theoretical is a major journal of theoretical physics reporting research on the mathematical structures that describe fundamental processes of the physical world and on the analytical, computational and numerical methods for exploring these structures.
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