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S-SHAPED TRANSITION CURVES AS AN ELEMENT OF REVERSE CURVES IN ROAD DESIGN

机译:S形过渡曲线作为道路设计中反向曲线的元素

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摘要

A road designing involves horizontal and vertical alignment. The horizontal geometry is formed by straight and curvilinear sections that are traditionally formed using circular and transition curves (mainly the clothoid). Different geometric systems that are designed using circular and transition curves are between others circular curves with symmetrical or unsymmetrical clothoids, combined curves, oval curves and reverse curves. Designing these systems is quite complex. Therefore, so-called S-shaped transition curves are an alternative to traditional approaches. These curves are known from literature and are modern geometric tools for the shaping of reverse curves. The paper analyses the basic geometric properties of these curves as well as compare to the geometry of the appropriate geometric systems, which are formed with clothoid or using S-shaped transition curves. In addition, a procedure for designing reverse curves using S-shaped transition curves was proposed. Another research topic was the comparison of the analysed reverse curves (created using polynomial transition curves) with traditional curves (created using the clothoid). The results of the studies, despite the noticeable differences in the geometry of the compared components, confirm the practical usefulness of the S-shaped transition curves for designing the geometry of the route.
机译:道路设计涉及水平和垂直对齐。水平几何形状由直线和曲线部分组成,这些部分通常使用圆形和过渡曲线(主要是回旋曲线)形成。使用圆形和过渡曲线设计的不同几何系统位于其他具有对称或不对称回旋曲线的圆形曲线,组合曲线,椭圆形曲线和反向曲线之间。设计这些系统非常复杂。因此,所谓的S形过渡曲线是传统方法的替代方法。这些曲线从文献中是已知的,并且是用于成形反向曲线的现代几何工具。本文分析了这些曲线的基本几何特性,并与用回旋曲线或S形过渡曲线形成的适当几何系统的几何进行了比较。此外,提出了使用S形过渡曲线设计反向曲线的程序。另一个研究主题是将分析的反向曲线(使用多项式过渡曲线创建)与传统曲线(使用回旋曲线创建)进行比较。尽管所比较零件的几何形状存在明显差异,但研究结果证实了S形过渡曲线在设计路线几何形状方面的实用性。

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