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最小二乘曲线拟合及Matlab实现
引用本文:陈光,任志良,孙海柱.最小二乘曲线拟合及Matlab实现[J].兵工自动化,2005,24(3):107-108.
作者姓名:陈光  任志良  孙海柱
作者单位:海军工程大学,兵器工程系,湖北,武汉,430033
摘    要:采用最小二乘曲线拟合,可寻求有限测量数据及其伴随误差的变化规律.曲线拟合先确定拟合模型,再确定函数的所属类.多项式拟合先将其化为双曲线、S型曲线、倒指数曲线、对数曲线等拟合曲线,再求解拟合多项式系数.并用Matlab编制程序,对测量数据进行拟合与仿真.

关 键 词:曲线拟合  最小二乘  Matlab  多项式拟合  最小  曲线拟合  Matlab  Realization  Method  Fitting  仿真  编制程序  多项式系数  求解  拟合曲线  对数曲线  指数曲线  双曲线  多项式拟合  函数  拟合模型  变化规律  误差  测量数据
文章编号:1006-1576(2005)03-0107-02
修稿时间:2004年12月9日

Curve Fitting in Least-Square Method and Its Realization with Matlab
CHEN Guang,REN Zhi-liang,SUN Hai-zhu.Curve Fitting in Least-Square Method and Its Realization with Matlab[J].Ordnance Industry Automation,2005,24(3):107-108.
Authors:CHEN Guang  REN Zhi-liang  SUN Hai-zhu
Abstract:Least-square curve fitting method is used to seek the changing rule of the definite measured data and its concomitant error. Fitting model is decided firstly, and the belonged class of fitting function is decided. For polynomial fitting method, polynomial was changed into fitting curves of hyperbola, S-figure curve, converse exponential curve and logarithm curve, etc. And polynomial coefficient was solved, the polynomial modulus was programmed by Matlab. Measured data was fitted and simulated with this program.
Keywords:Curve fitting  Least-square  Matlab  Polynomial fitting
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