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Elastic properties of static charge-stabilized colloidal crystal with two-dimensional hexagonal lattice

机译:具有二维六边形格子的静电荷稳定胶体晶体的弹性性能

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Two-dimensional charge-stabilized colloidal crystal with a hexagonal crystal lattice and constant electric potential on the particles is studied numerically. The properties of the crystal are described by the theory based on the Poisson-Boltzmann non-linear differential equation. The force constants and the equilibrium pressure in the crystals are calculated for a broad range of the lattice parameters. The numerical procedures of the force constant and pressure determination is briefly described. Elastic constants of the first and second order are also calculated on the base of the force constants to obtain information about the many-body effective interactions in the system. It was shown that the Cauchy relation between the elastic constants breaks down in the whole range of the lattice parameter especially at higher densities. This can be interpreted as an effect of the many-body effective interaction between the particles in the crystal.
机译:在数值上研究了具有六边形晶格和恒定电位的二维电荷稳定的胶体晶体。基于Poisson-Boltzmann非线性微分方程的理论描述了晶体的性质。计算晶体中的力常数和平衡压力,用于广泛的晶格参数。简要描述了力常数和压力测定的数值过程。第一和二阶的弹性常数也在力常数的基础上计算,以获得有关系统中的许多有效相互作用的信息。结果表明,弹性常数之间的Cauchy关系在晶格参数的整个范围内突破,特别是在更高的密度下。这可以被解释为晶体中颗粒之间的许多有效相互作用的效果。

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