Fan gear box space failure predicating method based on temperature data
A technology for temperature data and fault prediction, which is used in machine gear/transmission mechanism testing, electrical digital data processing, special data processing applications, etc., and can solve problems such as large economic losses and long downtime.
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Embodiment 1
[0075] The realization of technical scheme of the present invention is divided into three steps:
[0076] 1. Use the regression analysis method to preprocess the temperature data;
[0077] 2. Use the subspace method to identify the parameters of the stochastic state-space model;
[0078] 3. Realize the early warning of the gearbox failure.
[0079] 1 Preprocessing of temperature data
[0080] The subspace method is a time-domain analysis method, which is suitable for dealing with high-frequency signals like vibration signals that fluctuate up and down a certain value. The regression analysis method is used to predict the temperature data in a single step, and the difference between the actual value and the predicted value is obtained, which is called the residual, and the residual is used as the observation Y of the stochastic state space model.
[0081] 1.1 Multiple linear regression model
[0082] The general form of a multiple linear regression model is as follows:
[...
Embodiment 2
[0141] 1. Use the regression analysis method to preprocess the temperature data;
[0142] 1. Find the estimated value of the regression parameter
[0143] Using a period of ambient temperature T e , gearbox oil temperature T o , gear bearing temperature T b Estimate regression model parameters. Suppose the temperature value T at time k k and ambient temperature values at the previous 2 moments (T e(k-1) , T e(k-2) ), the gearbox oil temperature at two moments before time k (T o(k-1) , T o(k-2) ) related to the gear bearing temperature (T b(k-1) , T b(k-2) )related. T k is the average of the gearbox oil temperature and the gear bearing temperature.
[0144] If n groups of such monitoring data have been obtained (T ie1 , T ie2 , T io3 , T io4 , T ib5 , T ib6 ;T i ), i=1,2,…,n, then the regression model is
[0145] T 1 = β ...
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