Outlier elimination method based on multinomial fitting
A polynomial and order polynomial technology, applied in the field of measurement and control systems, can solve the problems of difficult to master standards and low efficiency, and achieve the effect of maintaining continuity, accurate parameters and wide application range
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[0025] The present invention will be further described below in conjunction with the accompanying drawings and specific embodiments.
[0026] Such as figure 1 A outlier elimination method based on polynomial fitting is shown, including steps:
[0027] Step 1: Carry out n-order polynomial fitting to original measurement data, obtain coefficient matrix and fit polynomial;
[0028] From the known observation data (i=0,1,...,m), draw a rough graph—a scatter diagram, and select an appropriate number n for least squares polynomial fitting;
[0029] For the given measurement data (x i ,y i )(i=0,1,...,m), construct a function p(x) as the given data (x i ,y i ) approximate expression, so that the error r i =p(x i )-y i (i=0,1,…,m) has the smallest sum of squares, namely
[0030]
[0031] Geometrically seek the relationship with a given point (x i ,y i )(i=0,1,…,m) is the curve y=p(x) where the sum of squared distances is the smallest. The function p(x) is called the fit...
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