System and method for detecting date and diagnosing failure of propylene polymerisation production
A fault diagnosis system, propylene polymerization technology, applied in general control systems, electrical digital data processing, control/regulation systems, etc., can solve the problems of inability to measure melt index online, reduce false alarm rate, and difficult to obtain diagnostic results.
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Embodiment 1
[0062] Referring to Fig. 1, Fig. 2, Fig. 3, Fig. 4 and Fig. 5, a propylene polymerization production data detection and fault diagnosis system includes an on-site intelligent instrument 2 connected to the propylene polymerization production process, a DCS system and a host computer 6, the The DCS system is composed of a data interface 3, a control station 4, and a database 5; an intelligent instrument 2, a DCS system, and a host computer 6 are connected in sequence through a field bus, and the host computer 6 includes:
[0063] The standardization processing module 7 is used to standardize the data collected in the database when the system is normal. The mean value of each variable is 0 and the variance is 1 to obtain the input matrix X. The following process is used to complete:
[0064] 1) Calculate the mean: TX ‾ = 1 N Σ i = 1 ...
Embodiment 2
[0126] Referring to Fig. 1, Fig. 2, Fig. 3, Fig. 4 and Fig. 5, a kind of propylene polymerization production data detection and fault diagnosis method, described fault diagnosis method comprises the following steps:
[0127] (1), from the historical database of DCS database 3, collect the data of key variable when system is normal as training sample TX;
[0128] (2), in the principal component analysis module 8 and the residual error analysis module 9 of the host computer, respectively set the principal component analysis variance extraction rate, the residual error analysis confidence limit α parameter, and set the sampling period in the DCS;
[0129] (3), the training sample TX is in the host computer, and the data is standardized, so that the mean value of each variable is 0, and the variance is 1, and the input matrix X is obtained, and the following process is used to complete:
[0130] 3.1) Calculate the mean: TX ‾ = ...
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