论文标题
冰水系统和星形晶格
Ice-Flower Systems And Star-graphic Lattices
论文作者
论文摘要
晶格理论被认为可以抵抗古典计算机和量子计算机。由于传统晶格和图形晶格之间存在连接，因此研究图形晶格是有意义的。我们通过未彩色或彩色的叶片和叶子的操作来定义所谓的冰原系统。这些冰水系统使我们能够构建几个星形绘画晶格。我们使用我们的星形图形晶格来表达图形理论的一些众所周知的结果，并计算特定的星形晶格的元素数量。为了进行更多研究的冰水系统和星形晶格，我们提出了分解编号弦问题，找到颜色强的均匀冰花系统，并将我们的星形晶格与传统晶格联系起来。
Lattice theory has been believed to resist classical computers and quantum computers. Since there are connections between traditional lattices and graphic lattices, it is meaningful to research graphic lattices. We define the so-called ice-flower systems by our uncolored or colored leaf-splitting and leaf-coinciding operations. These ice-flower systems enable us to construct several star-graphic lattices. We use our star-graphic lattices to express some well-known results of graph theory and compute the number of elements of a particular star-graphic lattice. For more researching ice-flower systems and star-graphic lattices we propose Decomposition Number String Problem, finding strongly colored uniform ice-flower systems and connecting our star-graphic lattices with traditional lattices.
