Hügelschäffer蛋形曲线作为道路设计中的过渡曲线

Maja M. Petrović, Branko J. Malesevic, Aleksandar Trifunović, Dragan Lazarević, Mateja Miloševic
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引用次数: 0

摘要

公路和铁路作为交通基础设施的主要组成部分,在几何上是刚性的元素,如果不对地形本身进行较大的改变,很难适应某些类型的景观。今天,由于现代技术和大量的软件工具,有可能定义新的几何曲线,这些曲线在设计道路或铁路时很容易适应用作过渡曲线。这样可以形成这些过渡曲线,使其更好地与周围景观或城市环境相适应,从而提高交通系统的美观性。此外,过渡曲线提供了一个平滑和渐进的曲率变化,减少了曲率突然变化的风险,这可能会给乘客带来不适,并造成不安全的情况,如车辆失去控制或火车脱轨。因此,本文将生成Hügelschäffer曲线的参数定义为两个环形路段之间的新过渡曲线。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Hügelschäffer Egg Curves as Transition Curves in Road Design
Roads and railways, as the main parts of traffic infrastructure, represent geometrically rigid elements which are hard to adapt to certain kinds of landscapes without making large changes to the terrain itself. Today, thanks to modern technology and a large number of software tools, it is possible to define new geometric curves which are easily adaptable for use as transition curves when designing roads or railways. These transition curves can be formed in such a way to make them fit in with the surrounding landscape or urban environment better, which can improve the aesthetics of the transport system. Furthermore, transition curves provide a smooth and gradual change of curvature, reducing the risk of sudden curvature changes, which can cause discomfort to passengers and create an unsafe situation, such as a loss of vehicle control or a train derailment. Accordingly, in this paper, we define the parameters for generating Hügelschäffer curves as new transition curves between two circular road segments.
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