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单词 clothoid
释义

clothoid /'kləuθɔid/

英汉-汉英词典
n. 回旋曲线,回旋螺线
词组 | 习惯用语
您要查找的是不是:
  • loincloth n.缠腰带
  • oilcloth n. 油布(油毯的一种)
  • clothier n. 衣庄;呢绒商
  • Clotho n. [希神]克洛索(命运三女神之一,命运之线的纺织者)
clothoid n. 回旋曲线;郭纽螺线

网络短语:
Egg-shaped clothoid 卵形缓和曲线
clothoid curvature 回旋曲线
unit clothoid 单位螺线
Clothoid egg-shaped 卵形缓和曲线
Compound clothoid 复合缓和曲线
clothoid parameter 回旋曲线参数
Clothoid unit 单位螺线
equivalent clothoid 当量缓和曲线;当量缓和线
compound clothoid detail 双螺线
英语例句库
  1. For the future situation after stop line changed,the line-clothoid-clothoid-line model is presented.
    对于停车线位置改变后的未来状态,给出了直线—回旋线—回旋线—直线组合的左转车辆行驶轨迹模型。
  2. When the Lanes joint a Plane curve,such as a clothoid or an arc with small radius,itll need repeatedly compute and adjust.
    尤其是变速车道起点对应的主线线形为圆曲线或缓和曲线时,往往反复试算调整,也难以得到比较理想的设计方案。

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原声例句
Vox 观点

With clothoid loop-shaped coasters, designers could distribute the G's more evenly and decide more precisely how many Gs to hit… about 4.9 in the case of the Great American Revolution.

有了回旋环状过山车,设计师就可以更均匀地分配重力,更精确地决定达到多少G… … 在 the Great American Revolution 中大约是4。9G。

中文百科

羊角螺线 Euler spiral

(重定向自Clothoid)
双头欧拉螺线

羊角螺线(clothoid),又称欧拉螺线Euler spiral),是形式为

x = C(t)
y = S(t)

的曲线,其中 C(t)、S(t) 为 Fresnel积分

S(x)=\int_0^x \sin(t^2)\,dt=\sum_{n=0}^{\infin}(-1)^n\frac{x^{4n+3}}{(4n+3)(2n+1)!},
C(x)=\int_0^x \cos(t^2)\,dt=\sum_{n=0}^{\infin}(-1)^n\frac{x^{4n+1}}{(4n+1)(2n)!}.

上面参数方程的参数t,也是螺线于该点的曲率:\kappa(t) = t

两个螺线的中心位于\pm ( \sqrt{\pi} / 2 , \sqrt{\pi} / 2)

由于此螺线的曲率与长度成正比,故常用于公路工程或铁路工程,以缓和直路线与圆曲路线之间的曲率变化(向心力变化)。

在光学上,近场绕射(Fresnel绕射)中会应用Fresnel积分。

英语百科

Euler spiral 羊角螺线

(重定向自Clothoid)
A double-end Euler spiral.  The curve continues to converge to the points marked, as t tends to positive or negative infinity.
Animation depicting evolution of a Cornu spiral with the tangential circle with the same radius of curvature as its tip (click on thumbnail to observe).

An Euler spiral is a curve whose curvature changes linearly with its curve length (the curvature of a circular curve is equal to the reciprocal of the radius). Euler spirals are also commonly referred to as spiros, clothoids, or Cornu spirals.

Euler spirals have applications to diffraction computations. They are also widely used as transition curve in railroad engineering/highway engineering for connecting and transiting the geometry between a tangent and a circular curve. The principle of linear variation of the curvature of the transition curve between a tangent and a circular curve defines the geometry of the Euler spiral:

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更新时间:2025/6/22 8:40:07