Colloidal dynamics over a tilted periodic potential: Nonequilibrium steady-state distributions

Please use this identifier to cite or link to this item: https://ir.lib.ncu.edu.tw/handle/987654321/104281

Title:	Colloidal dynamics over a tilted periodic potential: Nonequilibrium steady-state distributions
Authors:	黎璧賢;Ma, Xiao-guang;Lai, Pik-Yin;Ackerson, Bruce J.;Tong, Penger
Contributors:	理學院物理學系
Date:	2015-04-11
Issue Date:	2026-04-23 11:47:16 (UTC+8)
Publisher:	American Physical Society;United States: American Physical Society (APS)
Abstract:	摘要： We report a systematic study of the effects of the external force F on the nonequilibrium steady-state (NESS) dynamics of the diffusing particles over a tilted periodic potential, in which detailed balance is broken due to the presence of a steady particle flux. A tilted two-layer colloidal system is constructed for this study. The periodic potential is provided by the bottom-layer colloidal spheres forming a fixed crystalline pattern on a glass substrate. The corrugated surface of the bottom colloidal crystal provides a gravitational potential field for the top-layer diffusing particles. By tilting the sample at an angle θ with respect to the vertical (gravity) direction, a tangential component of the gravitational force F is applied to the diffusing particles. The measured NESS probability density function P(ss)(x,y) of the particles is found to deviate from the equilibrium distribution P(x,y) to a different extent, depending on the driving or distance from equilibrium. The experimental results are compared with the exact solution of the one-dimensional (1D) Smoluchowski equation and the numerical results of the 2D Smoluchowski equation. From the obtained exact solution of the 1D Smoluchowski equation, we develop an analytical method to accurately extract the 1D potential U(0)(x) from the measured P(ss)(x). This work demonstrates that the tilted periodic potential provides a useful platform for the study of forced barrier-crossing dynamics beyond the Arrhenius-Kramers equation. 其他題名： Phys Rev E Stat Nonlin Soft Matter Phys 出版者： United States: American Physical Society (APS) 出版日期： 2015-04 出處： Physical Review E, 2015-04, Vol.91 (4), p.042306-042306, Article 042306 識別號： ISSN: 1539-3755 識別號： ISSN: 1550-2376 識別號： EISSN: 1550-2376 識別號： DOI: 10.1103/physreve.91.042306 識別號： PMID: 25974490
Appears in Collections:	[Department of Physics] journal & Dissertation

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