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首页> 外文期刊>Nexus Network Journal >Fractal-Based Computational Modeling and Shape Transition of a Hyperbolic Paraboloid Shell Structure
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Fractal-Based Computational Modeling and Shape Transition of a Hyperbolic Paraboloid Shell Structure

机译:基于双曲线抛物面壳结构的分形计算建模和形状转换

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摘要

The concept of Takagi-Landsberg's fractal surface is applied in this paper for constructing a parametric model of a hyperbolic paraboloid (hypar) shell structure using the Midpoint Displacement Method (MDM) based on the Iterated Function System (IFS) and controlled by the relative size value (w), a factor of fractal dimension. This method of generating a parametric model of a hypar is applied to create a domain of non-integer dimensions through which the hypar surface passes through textural changes, thus transforming the smooth hypar surface from its two-dimensional shape to a higher but non-integer-dimensional irregular surface that results in the changes of structural behavior. This paper briefly compares the structural behavior between the regular hypar and the fractal-based irregular hypar, and also searches the optimal shape of the hypar in terms of minimum deformation from the collection of its regular version and its different levels of irregular versions.
机译:本文采用Takagi-Landsberg分形表面的概念,以基于迭代功能系统(IFS)的中点位移法(MDM)构造双曲线抛物面(hypar)壳结构的参数模型,并由相对大小控制值(w),是分形维数的因数。这种生成hypar参数模型的方法可用于创建非整数维度的域,hyper曲面通过该域进行纹理变化,从而将光滑的hypar曲面从其二维形状转换为更高但非整数的形式尺寸不规则的表面,导致结构行为的变化。本文简要地比较了常规弹头与基于分形的不规则弹头之间的结构行为,并从常规形和不同级别的不规则形的集合中,以最小变形的角度搜索了最优的弹形。

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