A NEW MINIMUM ZONE METHOD FOR EVALUATING STRAIGHTNESS ERRORS

被引:76
作者
HUANG, ST
FAN, KC
WU, JH
机构
[1] Institute of Optical Sciences, National Central University
[2] Department of Mechanical Engineering, National Taiwan University
来源
PRECISION ENGINEERING-JOURNAL OF THE AMERICAN SOCIETY FOR PRECISION ENGINEERING | 1993年 / 15卷 / 03期
关键词
STRAIGHTNESS; MINIMUM ZONE METHOD; LEAST-SQUARES METHOD;
D O I
10.1016/0141-6359(93)90003-S
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
A new minimum zone method for straightness error analysis is proposed in this article. Based on the criteria for the minimum zone solution and strict rules for data exchange, a simple and rapid algorithm, called the control line rotation scheme, is developed for the straightness analysis of planar lines. Extended works on the error analysis of spatial lines by the least parallelepiped enclosure are also described. Some examples are given in terms of the minimum zone and least-squares. Finally, this easy-to-use method is illustrated by an example that demonstrates that, for a planar line, the minimum zone solution can even be found without the use of a computer.
引用
收藏
页码:158 / 165
页数:8
相关论文
共 14 条
[1]  
BS 308: Part 3, Geometric tolerance, (1972)
[2]  
ANSI Y14.5M, Dimensioning and tolerancing for engineering drawings, (1982)
[3]  
ISO/R1101, Technical drawings—geometrical tolerancing, (1983)
[4]  
Miller, Engineering Dimensional Metrology, (1962)
[5]  
Murthy, Abdin, Minimum zone evaluation of surfaces, Int J Mach Tool Des Res, 20, pp. 123-136, (1980)
[6]  
Chetwynd, Applications of linear programming to engineering metrology, Proc Instn Mech Eng, 199, pp. 93-100, (1985)
[7]  
Fukuda, Shimokohbe, Algorithms for form evaluation methods for minimum zone and least squares, Proc Int Symp Metrology for Quality Production, pp. 197-202, (1984)
[8]  
Shunmugam, Comparison of linear and normal deviations of forms of engineering surfaces, Prec Eng, 9, pp. 96-102, (1987)
[9]  
Hong, Fan, An algorithm for straightness calculation from geometrical viewpoint, Proc. 1st ROC-ROK Metrology Standard Symposium, pp. 89-94, (1986)
[10]  
Lai, Wang, A computational geometry approach to geometric tolerancing, 16th NAMCRC, pp. 376-379, (1988)