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首页> 外文期刊>KSCE journal of civil engineering >Proposing an Elliptic Equation for the Symmetrical Sag Vertical Curves Based on Sight Distance in Highway
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Proposing an Elliptic Equation for the Symmetrical Sag Vertical Curves Based on Sight Distance in Highway

机译:基于视线距离的对称下垂垂直曲线的椭圆方程

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The sight distance at night is one of the most important driving safety factors.Sag vertical curves are one of the important elements of roads, which require a sufficient sight distance at night.The headlight sight distance is used for determining the length of the sag vertical curves.Presently, the parabolic curve is mainly used in symmetrical sag vertical curves.The present study aimed to propose the elliptic curve as a new alternative for the parabolic curve.An elliptic equation is developed for use in vertical curve and sight distance of the sag elliptic vertical curve in nighttime is calculated based on the characteristics of the road geometry.Results indicate that contrary to the parabolic curve, the sight distance of the elliptic curve varies depending on the vehicle location and increases as the vehicle moves forward on the curve; therefore, driver sees the end of curve in elliptic curves much earlier than parabolic curves.The results also indicate that the sight distance of the parabolic curve is more than that of the elliptic curve in the shortest length after the curve beginning (up to 8% of the curve length) while the sight distance of the elliptic curve is more than that of the parabolic curve at the rest of the curve (at least 92% of the curve length).Based on the obtained results, for S > L, the stopping sight distances of the elliptic and parabolic vertical curves are equal.
机译:夜间视距是最重要的驾驶安全因素之一,垂垂曲线是道路的重要元素之一,夜间需要足够的视距,大灯视距用于确定垂垂的长度目前,抛物线曲线主要用于对称的垂线垂线,本研究旨在提出椭圆曲线作为抛物线的一种新的替代方法,提出了一个椭圆方程用于垂线的垂线和视线距离根据道路的几何特征计算出夜间的椭圆形垂直曲线。结果表明,与抛物线形曲线相反,椭圆形曲线的视距根据车辆的位置而变化,并随着车辆在该曲线上的前进而增加。因此,驾驶员在椭圆曲线上看到曲线的终点要比抛物线的曲线更早。结果还表明,抛物线的视距在曲线开始后最短的时间内大于椭圆形的视距(最高8%)。椭圆的视线距离大于抛物线的视线距离(至少曲线长度的92%)。基于所得结果,对于S> L,椭圆和抛物线垂直曲线的视线停止视距相等。

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