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The Dynamics of Fabric Drape

机译:织物悬垂动力学

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The aim of this paper is to model the unique dyanmic defromation properties of textile materials. Fabric deformation is modeled as a nonlinear dynamic system so that a fabric can be completely specified under general boundary conditions. Fabric deformation or fabric drape is dynamically analogous to waves traveling in a fluid. A localized two-dimensional deformation evolves through the fabric to form a three-dimensional drape or fold configuration. The nonlinear differentail equations aristing from the analysis of fabric deforamtion belong to the Klein-Gordon family of equations, and become the sine-Gordon equation in three dimensions. The sine-Gordon equation has its origins in the study of Backlund Transforamtions is used to transform a trivial solution into a series of solitary waves within the fabric. These analystical experessions describing the curvature parameters of a surface represent actual solutions of fabric dynmaic systems.
机译:本文的目的是对纺织材料独特的动态变形特性进行建模。将织物变形建模为非线性动力系统,以便可以在常规边界条件下完全指定织物。织物变形或悬垂性在动力学上类似于在流体中传播的波浪。局部二维变形在整个织物中发展,从而形成三维悬垂或折叠构型。由织物变形分析得出的非线性微分方程属于Klein-Gordon方程组,在三维上成为正弦-Gordon方程。正弦-戈登方程起源于对Backlund变换的研究,该变换用于将平凡的解转换为织物内的一系列孤立波。这些描述表面曲率参数的分析性经验代表了织物动力学系统的实际解决方案。

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