2006
DOI: 10.1103/physreve.74.010404
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Lack of long-range order in confined two-dimensional model colloidal crystals

Abstract: We investigate the nature of the ordered phase for a model of colloidal particles confined within a quasi-one-dimensional (Q1D) strip between two parallel boundaries, or walls, separated a distance D in two dimensions (2D). Using Monte Carlo simulations we find that at densities typical of the bulk 2D triangular solid the order in the D1D strip is determined by the nature of the boundaries. While the order is enhanced for a suitably corrugated boundary potential, for a uniformly repulsive smooth boundary poten… Show more

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Cited by 26 publications
(45 citation statements)
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“…efficient r −12 potential with a cutoff (in order to make it strictly short ranged), a shift (in order to ensure that it ends with a value of zero), and a smoothing factor (to make it differentiable). A further motivation to use this model potential is that it is essentially the same potential used in the studies of confinement effects on colloidal crystals without shear [25][26][27][28][29][30] and of two-dimensional melting [44]. This potential is defined as [41,42] …”
Section: Details Of the Simulationmentioning
confidence: 99%
“…efficient r −12 potential with a cutoff (in order to make it strictly short ranged), a shift (in order to ensure that it ends with a value of zero), and a smoothing factor (to make it differentiable). A further motivation to use this model potential is that it is essentially the same potential used in the studies of confinement effects on colloidal crystals without shear [25][26][27][28][29][30] and of two-dimensional melting [44]. This potential is defined as [41,42] …”
Section: Details Of the Simulationmentioning
confidence: 99%
“…The main focus of this discussion will be on the phenomenon of layer reduction. Layering of particles in 2D systems due to the presence of walls is well known for equilibrium systems [12,13].…”
mentioning
confidence: 99%
“…It is expected that for macroscopically large solids these fluctuations would reduce to the random nucleation of steps on the solid surface and the sort of coherence observed here would be absent. Confining a thin 'long' strip of solid by smooth walls in quasi one dimension leads, strictly speaking, to a destruction of solid-like order [20,35] and an enhancement of smectic-like ordering of individual layers parallel to the confining walls. It is this reduction of interlayer coupling which is ultimately responsible for the spallation of single solid layers.…”
Section: Discussionmentioning
confidence: 99%
“…This difference comes about because unlike a bulk system, a strained nanocrystal on the verge of a transition from a metastable n + 1 to a n layered state readily absorbs kinetic energy from the pulse. Also, as mentioned before, a confined solid strip in two-dimensions has very strong smectic ordering which effectively decreases the coupling between the layers [20,35]. In fact, a quasi onedimensional solid (L x ≫ L s ) is better regarded as a smectic with weak solid like modulations.…”
Section: Mass and Momentum Transfermentioning
confidence: 98%