Power transformation analysis method for non-normal distribution water quality observation data
A technology of observed data and normal distribution, applied in the field of environmental engineering, can solve problems such as poor data transformation effect, and achieve the effect of improving accuracy and reducing complexity
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Embodiment 1
[0084] A power transformation analysis method for non-normally distributed water quality observation data, comprising the following steps:
[0085] S1. Obtain water quality observation data with non-normal distribution, and calculate the estimated values of corresponding parameters after normal transformation processing of water quality observation data by different normal transformation methods. The estimated values of corresponding parameters include: after normal transformation processing , the mean value, standard deviation and transformation parameters of the water quality observation data distribution; wherein in the present embodiment 1, different normal transformation methods include identity transformation, logarithmic transformation, Box-Cox transformation and Yeo-Johnson transformation; wherein the estimated parameters adopt The method of the maximum likelihood function, and use the downhill simplex method to solve;
[0086] For the Box-Cox transformation, in st...
Embodiment 2
[0152] This embodiment 2 is based on the method of embodiment 1 to carry out the experiment, taking the chemical oxygen demand (COD) daily observation sequence of a sewage treatment plant as the experimental data, the length of the water quality observation sequence is 655 days, and the relevant statistical parameters are as shown in table 1 ;
[0153]
[0154] Table 1
[0155] According to the logarithmic normal distribution and the normal distribution K-S test pvalue in Table 1, it can be considered that the sequence obeys the lognormal distribution. As the input water quality observation sequence of non-normal distribution, the identity, Box-Cox, Yeo-Johnson, and logarithmic transformation parameter estimates, obtaining different transformation results. In addition, this embodiment 2 further draws a quantile-quantile diagram (Q-Q diagram) according to the transformation result. The Q-Q diagram adopts a graphical method to identify whether the sample data is similar to a...
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