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arXiv 0709.4374cond-mat.mtrl-sci
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无公度基体间的润滑摩擦

Lubricated friction between incommensurate substrates

Andrea Vanossi, Giuseppe E. Santoro, Nicola Manini, Erio Tosatti, O. M. Braun

摘要:

本文是一个封闭的固体润滑剂膜的摩擦动力学研究的一部分-建模为一个一维链的相互作用的粒子之间的两个理想的不相称的基板,其中之一是驱动相对于其他通过一个附加的弹簧以恒定的速度移动。该模型系统的特点是由三个固有的长度尺度,根据精确选择的不可逆性,其中它显示出显着不同的摩擦学行为。与诸如标准Frenkel-Kontorova(FK)模型的两个长度尺度系统相反,对于大的链刚度,人们发现,这里最有利的(最低摩擦)滑动状态是通过属于非二次无理数类的链-基底不相容性实现的(例如,螺旋的意思)。在标准FK模型中滑动最好的众所周知的黄金平均(二次)不变性显示出更高的动摩擦值。其根本原因在于由具有最接近周期性的衬底的链与另一滑块形成的孤子晶格的钉扎性质。

英文摘要:

This paper is part of a study of the frictional dynamics of a confined solid lubricant film - modelled as a one-dimensional chain of interacting particles confined between two ideally incommensurate substrates, one of which is driven relative to the other through an attached spring moving at constant velocity. This model system is characterized by three inherent length scales; depending on the precise choice of incommensurability among them it displays a strikingly different tribological behavior. Contrary to two length-scale systems such as the standard Frenkel-Kontorova (FK) model, for large chain stiffness one finds that here the most favorable (lowest friction) sliding regime is achieved by chain-substrate incommensurabilities belonging to the class of non-quadratic irrational numbers (e.g., the spiral mean). The well-known golden mean (quadratic) incommensurability which slides best in the standard FK model shows instead higher kinetic-friction values. The underlying reason lies in the pinning properties of the lattice of solitons formed by the chain with the substrate having the closest periodicity, with the other slider.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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