论文标题
晶体网的尺寸和多重性确定
Dimensionalities and multiplicities determination of crystal nets
论文作者
论文摘要
在过去的十年中,低维材料引起了极大的关注。为了发现新的低维材料,在不同的材料数据库中应用了高通量筛选方法。为此,维度识别的可靠性非常重要。在这项工作中,我们发现自渗透网的存在可能会导致以前的方法不正确的结果。为此,我们使用商图来分析结构的拓扑并计算其尺寸。基于商图,我们不仅可以计算维度,而且可以计算自质渗透结构的多样性。作为演示,我们使用我们的方法筛选了晶体学开放数据库,并发现了数百个具有不同维度和高倍数的结构,直到11个。
Low-dimensional materials have attracted significant attentions over the past decade. To discover new low-dimensional materials, high-throughout screening methods have been applied in different materials databases. For this purpose, the reliability of dimensionality identification is therefore highly important. In this work, we find that the existence of self-penetrating nets may lead to incorrect results by previous methods. In stead of this, we use the quotient graph to analysis the topologies of structures and compute their dimensionalities. Based on the quotient graph, we can calculate not only the dimensionality but also the multiplicity of self-penetrating structures. As a demonstration, we screened the Crystallography Open Database using our method and found hundreds of structures with different dimensionalities and high multiplicities up to eleven.