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二元空间填充化合物的自组装。

Self-assembly of binary space-tessellating compounds.

机构信息

Department of Physics, Cornell University, Ithaca, New York 14853, USA.

出版信息

J Chem Phys. 2012 Nov 21;137(19):194907. doi: 10.1063/1.4765699.

Abstract

The self-assembly of polyhedral particles has been a topic of interest in both experimental and simulation studies due to its potential to help engineer novel materials from colloidal nanoparticles. An important extension to the study of single species of polyhedral particles is the case of binary mixtures. Mixtures that tessellate space are particularly interesting because they are expected to form high-pressure ordered structures. Here, we study three such binary tessellating mixtures; namely, cuboctahedra + octahedra (Mixture 1), octahedra + tetrahedra (Mixture 2), and truncated cubes + octahedra (Mixture 3). We use Monte Carlo methods to first determine their phase behavior when driven by hard-core interactions (i.e., entropic self-assembly). We observe that upon gradual compression of the isotropic system, none of the three cases exhibits a spontaneous ordering into the expected tessellated structure: Mixtures 1 and 2 form a glassy disordered state that is shown to be metastable with respect to the tessellated phase via interfacial simulations; Mixture 3 demixes into a disordered phase and an unusual ordered phase where truncated cubes arrange in a cubic lattice while the octahedra remain disordered occupying interstitial pockets. Using polybead models for Mixtures 1 and 2, we show that the large free-energy barrier that precludes the spontaneous nucleation of the tessellating structure from the isotropic state can be overcome by introducing favorable enthalpic interactions. Our results allow identifying some relations between properties of individual species and the phase behavior of their mixtures, providing a first step toward a "chemistry" of polyhedral compounds, while also raising key questions regarding the kinetics of the pseudo "reactions" involved.

摘要

多面体颗粒的自组装一直是实验和模拟研究的热点,因为它有可能帮助从胶体纳米颗粒工程新型材料。对单一多面体颗粒物种的研究的一个重要扩展是二元混合物的情况。具有空间镶嵌特性的混合物特别有趣,因为它们有望形成高压有序结构。在这里,我们研究了三种这样的二元镶嵌混合物;即,截角八面体+八面体(混合物 1)、八面体+四面体(混合物 2)和截角立方体+八面体(混合物 3)。我们使用蒙特卡罗方法首先确定它们在硬球相互作用(即熵自组装)驱动下的相行为。我们观察到,在各向同性系统的逐渐压缩过程中,这三种情况都没有自发地有序成预期的镶嵌结构:混合物 1 和 2形成玻璃态无序状态,通过界面模拟证明其相对于镶嵌相是亚稳的;混合物 3 分为无序相和一种异常有序相,其中截角立方体以立方晶格排列,而八面体保持无序占据间隙口袋。对于混合物 1 和 2,我们使用多珠模型表明,阻止镶嵌结构从各向同性状态自发成核的大自由能势垒可以通过引入有利的焓相互作用来克服。我们的结果允许确定个体物种的性质与其混合物的相行为之间的一些关系,为多面体化合物的“化学”提供了一个初步步骤,同时也提出了关于涉及的伪“反应”动力学的关键问题。

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