Mathematics on Cirebon Woven Fabric with Lanang Motifs

Ibnu Hasan Bisri, Arif Muchyidin, Article Info, Ibnu Hasan, Bisri MTs, Darul Hikam, IN Cirebon
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引用次数: 2

Abstract

This study aims to know the mathematical elements in the lanang motif woven fabric, construct a mathematical model on the increasingly lanang patterned weaving, and construct a new mathematical model for the new lanang motif woven fabric. The data was obtained in the form of qualitative data using interview data collection techniques, observations, documentation and field notes with data analysis, namely domain analysis, taxonomic analysis, component analysis and theme analysis. The results showed that the lanang-patterned woven fabric has geometric shapes, namely pentagons, rhombuses and triangles, to make pentagons, rhombuses and triangles using a pattern formed from small polygons called a rhombus-shaped unit lattice. The mathematical model used in this research is the matrix; to create a pentagon requires a matrix of order 103 × 210, to form a rhombus requires a matrix of order 103 × 338, and to develop a triangle involves a matrix of order 103 × 348. These patterns can create new designs by manipulating the rows contained in the matrix owned by each shape.
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拉朗图案碳纤维织物的数学研究
本研究旨在了解兰朗图案机织物的数学要素,对日益流行的兰朗图案编织构建数学模型,并为新型兰朗图案机织物构建新的数学模型。数据以定性数据的形式获得,采用访谈数据收集技术、观察、文献和实地笔记,并进行数据分析,即领域分析、分类分析、成分分析和主题分析。结果表明,兰朗图案机织织物具有五边形、菱形和三角形的几何形状,利用小多边形形成的菱形单元格图案来制作五边形、菱形和三角形。本研究采用的数学模型为矩阵;创建一个五边形需要一个103 × 210阶的矩阵,形成一个菱形需要一个103 × 338阶的矩阵,而创建一个三角形需要一个103 × 348阶的矩阵。这些模式可以通过操纵每个形状所拥有的矩阵中包含的行来创建新的设计。
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