Optimum soft measuring instrument based on EGA-optimized polymerization of propylene production process and method
An optimal soft measurement and production process technology, applied in neural learning methods, electrical program control, biological neural network models, etc., can solve problems such as influence, low measurement accuracy, and vulnerability to human factors.
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Embodiment 1
[0104] refer to figure 1 , figure 2 and image 3 , an optimal soft measuring instrument for propylene polymerization production process based on EGA optimization, including propylene polymerization production process 1, on-site intelligent instrument 2 for measuring easy-to-measure variables, control station 3 for measuring operating variables, and DCS for storing data The database 4 and the melt index soft measurement value display instrument 6, the on-site intelligent instrument 2 and the control station 3 are connected to the propylene polymerization production process 1, the on-site intelligent instrument 2 and the control station 3 are connected to the DCS database 4, and the soft measurement The instrument also includes an EGA optimized optimal soft sensor model 5, the DCS database 4 is connected to the input of the EGA optimized optimal soft sensor model 5, and the output of the EGA optimized optimal soft sensor model 5 is The end is connected with the melt index sof...
Embodiment 2
[0202] refer to figure 1 , figure 2 and image 3 , an optimal soft-sensing method for the production process of propylene polymerization based on EGA optimization, the soft-sensing method mainly includes the following steps:
[0203] 1), for the propylene polymerization production process object, according to the process analysis and operation analysis, select the operational variables and easily measurable variables as the input of the model, and the operational variables and easily measurable variables are obtained from the DCS database;
[0204] 2) Preprocess the sample data, center the input variables, that is, subtract the average value of the variables; then pre-whiten the input variables, that is, decorrelate the variables, and apply a linear transformation to the input variables;
[0205] 3) Perform independent component analysis on the preprocessed data, including:
[0206] (3.1) Select a random initial weight B;
[0207] (3.2) Iteratively update B, B + =E{xg(B ...
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