2005Ordnance Industry AutomationRequires access

Curve Fitting in Least-Square Method and Its Realization with Matlab

Sun Hai-zhu

Open publisher page 37 citations

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.

About this research paper

What this paper is about

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.

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Available 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.

Key concepts: Curve fitting, Hyperbola, Polynomial and rational function modeling, Mathematics, Polynomial, Exponential function, Logarithm, Square (algebra)

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