广东工业大学学报 ›› 2015, Vol. 32 ›› Issue (3): 119-122.doi: 10.3969/j.issn.1007-7162.2015.03.022

• 综合研究 • 上一篇    下一篇

基于两控制点的Dr.Bridge抛物线拟合方向辨识

黄娟1,丁术鲜2,陈光明1,甘鸿光1   

  1. 1.广东工业大学 土木与交通工程学院,广东 广州 510006;2.华南理工大学 土木与交通学院,广东 广州 510640
  • 收稿日期:2014-01-13 出版日期:2015-09-22 发布日期:2015-09-22
  • 作者简介:黄娟(1972-),女,博士后,主要研究方向为桥梁病害分析与诊治技术.Email:cvjuanhuang@gdut.edu.cn
  • 基金资助:

    国家自然科学基金资助项目(5378130);广东工业大学教育教学改革工程项目 (2013ZY027)

Identification of Parabola Fitting Direction by Two Controlling Points of Dr.Bridge

Huang Juan, Ding Shu-xian2, Chen Guang-ming, Gan Hong-guang   

  1. 1. School of Civil and Transportation Engineering, Guangdong University of Technology, Guangzhou 510006, China;2. School of Civil Engineering and Transportation, South China University of Technology, Guangzhou 510640, China
  • Received:2014-01-13 Online:2015-09-22 Published:2015-09-22

摘要: 提出在Dr.Bridge建模中利用直线快速编辑器准确辨识抛物线拟合方向的新方法.通过考查二次抛物线在单调区间内的凸凹性,确定基于两控制点抛物线可能出现的4种性态.在此基础上,引入表征抛物线单调性及凸凹性的两套符号,给出了基于两控制点抛物线拟合方向的判定方法,拓展了Dr.Bridge直线快速编辑器由两控制点准确拟合抛物线的新途径.无论由两控制点还是由三控制点进行抛物线拟合,该判定方法均能适用.本文方法操作简捷,易于程序实现.

关键词: 抛物线拟合; 控制点; 单调性; 凸凹性; 直线编辑器

Abstract: A new method is presented to determine the fitting direction while using Dr.Bridge′s linear editor to model various parabolas in this paper. By considering convex-concave property at monotone interval of a quadratic curve, four different parabola shapes with two controlling points fitted, are provided. Based on the method, two sets of symbols are introduced to describe the monotonicity and convex-concave property of parabola. And the identification of parabola fitting direction is presented, which explores a new way to fit a parabola by two controlling points when linear editor of Dr.Bridge is used. The presented method is suitable for determining the parabola fitting direction whether parabola is fitted by two or by three controlling points. The method is illustrated by its simplicity and convenience, and efficient for program realization, which greatly promotes the modeling efficiency.

Key words: parabola fitting; controlling point; monotonicity; convexconcave property; linear editor

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