CN111523253B - Method for determining suction time threshold of railway relay based on load fusion data - Google Patents

Method for determining suction time threshold of railway relay based on load fusion data Download PDF

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CN111523253B
CN111523253B CN202010545563.4A CN202010545563A CN111523253B CN 111523253 B CN111523253 B CN 111523253B CN 202010545563 A CN202010545563 A CN 202010545563A CN 111523253 B CN111523253 B CN 111523253B
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李文华
邵文玉
潘如政
赵正元
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Hebei University of Technology
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Abstract

The invention provides a method for determining a suction time threshold of a railway relay based on load fusion data. The method for determining the suction time threshold of the railway relay based on the load fusion data comprises the following steps: and 6 kinds of relevant parameter data of all samples of the railway relay in the accelerated life test are arranged, the dimension reduction processing is carried out on the initial data after the initial data are arranged, the fusion processing is carried out on the parameter threshold values, the mathematical model of the life prediction of the railway relay is determined, the fusion result is input into the mathematical model, the time when the result reaches the failure threshold value is the life of the railway relay, the suction time is input into the life prediction mathematical model for training, and the corresponding time when the result reaches the life of the railway relay is the suction time threshold value. The accuracy of the life prediction of the railway relay is improved by utilizing the load fusion data, and a good basis is provided for determining the suction time threshold value of the railway relay.

Description

Method for determining suction time threshold of railway relay based on load fusion data
Technical Field
The invention relates to the technical field of reliability, in particular to a method for determining a suction time threshold of a railway relay based on load fusion data.
Background
The railway relay is an important basic component in the railway signal equipment system, is an irreplaceable part, and the working reliability of the railway relay also affects the safe operation of the whole railway system, and monitors various parameters of the railway relay in operation, wherein the threshold value of the suction time of the railway relay is not accurately fixed, and the determination of the suction time threshold value is an important basis for judging whether the railway relay fails.
The traditional method for predicting the life of the railway relay mostly achieves the purpose of predicting the life of the railway relay through analysis and prediction of single parameters. Researches prove that the life prediction and evaluation of the single parameter to the relay are not accurate enough, and in order to break through the defect, the method for researching the load fusion data predicts the life of the railway relay, and has higher accuracy than the traditional method.
In the literature (Miao Jianwei, wang Wenjun, li) intelligent prediction analysis of the service life of a low-voltage relay [ J ]. Electric appliance and energy efficiency management technology, 2018 (04): 61-65.) a method for testing the service life of the relay is designed by taking the suction time as a main characteristic parameter, a BP neural network algorithm and a gray theory algorithm are selected to perform prediction analysis on the service life of the relay, prediction performance of the two intelligent algorithms is evaluated through a prediction result, and a prediction idea is shown in figure 2. The relay has complex performance, and obviously, the method of predicting and analyzing the service life of the relay by only using one parameter is not perfect, and a predicted result may have larger error.
The invention provides a method for determining the suction time threshold of a railway relay based on load fusion data, which is used for determining the suction time threshold of the relay.
Disclosure of Invention
Parameters monitored after the end of every 20 thousands of experiments in the accelerated life test process include the parameters of a movable joint pressure, a movable break joint pressure, an absolute gap, a pull-in voltage, a release voltage and a contact resistance, and the change of each parameter reflects the performance parameter degradation process of the relay.
When the degradation performance of the railway relay is analyzed, only one parameter change cannot be concerned, and each parameter which has influence on the service life of the railway relay is comprehensively considered. The parameters for representing the performance of the relay are many, but the prediction analysis of the service life of the relay by only using a certain parameter is not accurate enough, and the service life of the relay cannot be comprehensively estimated. The suction time threshold of the railway relay is difficult to determine in actual use, and the suction time is an effective basis for detecting whether the railway relay fails.
In order to solve the above problems and achieve the objective of prediction, the present invention provides a method for determining a suction time threshold of a railway relay based on load fusion data, where the method for determining the suction time threshold of the railway relay based on the load fusion data is as follows:
6 kinds of relevant parameter data of the accelerated life test railway relay are firstly arranged.
And performing dimension reduction processing and fusion on the parameters, and performing fusion processing on the threshold values of the parameters. Firstly, carrying out dimensionless treatment on the original data to obtain standardized data:
for each sequence X:
Figure BSA0000211084740000011
wherein m is 6 parameters, n is the data quantity selected by each parameter;
normalized equation (for the first column), add 1 successively from 1 to n to i to obtain the sequence y i1
Figure BSA0000211084740000012
Wherein:
Figure BSA0000211084740000021
Figure BSA0000211084740000022
similarly, calculate y i2 ,y i3 ,...y im
Finally, the transformed sequence Y is obtained:
Figure BSA0000211084740000023
the covariance matrix is calculated for the new matrix obtained, and covariance cov (x, y) is defined as follows:
cov(x,y)=E[(x-μ x )(y-μ y )]
wherein E (x) =μ x ,E(y)=μ y
Thus, for a matrix
Figure BSA0000211084740000024
The covariance matrix is obtained as follows:
Figure BSA0000211084740000025
the eigenvalue lambda of the covariance matrix is obtained from |Y- λE|=0 i (i=1, 2, …, m) and feature vector e i (i=1, 2,., m), and the feature vectors are arranged in order of feature value.
The ratio of each element and the cumulative ratio are calculated by the characteristic value:
Figure BSA0000211084740000026
cumulative ratio of:
Figure BSA0000211084740000027
the elements with the accumulated occupation ratio of large and 90% are selected for the next calculation.
The benefit of performing dimension reduction processing re-fusion on the original data is that the above process can effectively reduce the dimension of the original data and lose as little information of the original data as possible.
According to the calculation result, calculating element load:
Figure BSA0000211084740000028
wherein e ij Is a value in the feature vector.
The load matrix is as follows:
Figure BSA0000211084740000029
the load matrix represents the load of each parameter at the corresponding element. And fusing the original data through the obtained load matrix and the occupation ratio of each element. The number of elements obtained after the dimension reduction processing is the same as the number of the categories of the original parameters, namely m elements, and the cumulative occupation ratio of p (p < m) elements before is assumed to be greater than or equal to 90%, and the fusion process is as follows.
The load of each original parameter in the corresponding element is multiplied by the original data respectively, and then the original data are added to obtain a new matrix as follows:
Figure BSA00002110847400000311
the ratio of each element is different, and the above fused matrixes can be fused again. The corresponding ratio lambda of each element i (i < p) total occupancy ratio lgx of selected elements p Multiplying the specific gravity of (1) by the corresponding fusion result rh i The method comprises the following steps:
Figure BSA0000211084740000031
the selected parameters have fixed thresholds, and the thresholds are respectively fused into rhyz according to the processing 1 ,rhyz 2 ,…,rhyz p And eventually fused to zrhyz.
The process for establishing the life prediction model of the railway relay is as follows:
s1: from the original data sequence x 0 ={x 0 (1),x 0 (2),…x 0 (n) } cumulatively generating x 1 ={x 0 (1),x 0 (2),…x 0 (n) } to generate the sequence x 1 Satisfy first order ordinary differential equation
Figure BSA0000211084740000032
Unknown;
s2: establishing matrix B, Y n ,Y n =bu, wherein:
Figure BSA0000211084740000033
Figure BSA0000211084740000034
s3: inversion matrix (B) T B) -1
S4: according to
Figure BSA0000211084740000035
Evaluate->
Figure BSA0000211084740000036
And->
Figure BSA0000211084740000037
S5: the results obtained are taken into the equation:
Figure BSA0000211084740000038
when k=1, 2, …, n-1, calculated from the above formula
Figure BSA0000211084740000039
Is a fitting value; />
When k is more than or equal to n,
Figure BSA00002110847400000310
for the forecast value。
S6: and (3) precision inspection and prediction, inputting the fusion result into a prediction model for prediction, and judging that the railway relay reaches the service life when the result reaches a set threshold value. When the error is between 0.8 and 0.95 and the ratio is between 0.35 and 0.45, the prediction result is qualified.
And the service life of the railway relay obtained by data fusion prediction is input into a prediction model by the suction time of the existing railway relay, and when the service life of the railway relay is reached, the corresponding data is the threshold value of the suction time.
As described above, the present invention has the advantages that:
(1) The invention breaks through the traditional method for predicting the service life of a relay by using a single parameter, and provides a method for predicting the service life of the relay based on load fusion data.
(2) The method for reducing the dimensionality of the original data and then fusing the original data can effectively reduce the dimensionality of the original data, and can retain most of original information of the original data.
(3) The invention considers the load of each parameter in a certain element in the fusion process, and considers the weight of a certain element in all selected elements, thereby improving the reliability.
(4) According to the invention, the parameters affecting the service life of the railway relay are utilized to carry out data fusion, the service life of the railway relay is predicted, the influence of all the parameters is comprehensively considered, and after the predicted service life of the railway relay is obtained, the service life prediction model is utilized again to determine the threshold value of the suction time of the railway relay.
Drawings
Fig. 1 is a schematic diagram of a structure for determining a suction time threshold of a railway relay in the prior art.
Fig. 2 is a prediction process for predicting the life of the relay with the suction time.
FIG. 3 is a schematic diagram of a life prediction model according to the present invention.
Fig. 4 railway relay life prediction curves.
Fig. 5 railway relay suction time prediction curve.
Detailed Description
The following provides a specific implementation of the present invention.
In the test process of 0 to 200 ten thousand times of accelerated life test of the railway relay at constant temperature, parameters are measured once every 20 ten thousand times of actions, and 11 times of data are obtained. And (3) finishing 6 parameters of the pressure movement of a movable joint, the pressure of a breaking joint, an absolute gap, an attracting voltage, a releasing voltage and a joint resistance of one railway relay. Carrying out standardization processing on the original data to obtain standardized data:
table 1 data table after normalization of parameters
-0.6444 1.6370 1.2103 -1.7566 -0.4567 -0.7910
1.5366 0.4753 0.4624 -1.6503 0.0864 -0.4691
0.9914 -0.1056 2.4070 0.3707 0.6294 -0.7584
1.5366 1.0561 -0.4352 -0.8171 0.901 -0.8307
-1.1896 1.0561 -0.7343 -0.3384 0.7652 -0.5064
0.4461 0.4753 -1.0335 0.4770 0.5616 -0.4084
-0.6444 -1.2674 -0.2856 0.9557 1.444 -0.8983
-0.0991 -0.6865 -0.4352 1.0266 -0.1173 0.2074
-0.6444 -0.6865 -0.4352 0.6720 -0.5924 1.4718
-0.0991 -0.6865 -0.2856 0.3529 -1.4749 1.4858
-1.1896 -1.2674 -0.4352 0.7075 -1.7464 1.4974
The covariance matrix of the normalized data matrix is found as shown in table 2:
table 2 covariance matrix of normalized data
1 0.3052 0.3114 -0.3704 0.3462 -0.4138
0.3052 1 0.1927 -0.8209 0.3137 0.5976
0.3114 0.1927 1 -0.3307 0.0546 -0.3394
-0.3704 -0.8209 -0.3307 1 -0.0729 0.4465
0.3462 0.3137 0.0546 -0.0729 1 -0.8522
-0.4138 0.5976 -0.3394 0.4465 -0.8522 1
Eigenvalues and eigenvectors of the covariance matrix are obtained from |y- λe|=0, and the vectors are arranged in order of magnitude of the eigenvalues.
Eigenvalue lambda i (i=1, 2, …, 6) is λ in order from the larger to the smaller 1 =3.0102,λ 2 =1.2307,λ 3 =0.9312,λ 4 =0.6516,λ 5 =0.1292,λ 6 =0.0470, the corresponding eigenvectors are:
table 3 each element obtained by arranging the corresponding eigenvectors of each eigenvalue from large to small:
element one Element two Element three Element four Element five Element six
-1.8355 -1.7725 -0.5530 -1.2793 -0.0189 -0.1613
-1.8744 -0.8838 0.3435 0.9675 -0.6295 0.0829
-1.4148 0.2063 2.2951 -0.6403 0.4122 0.0668
-2.0381 0.3210 -0.4245 1.1789 0.0882 0.0235
-0.5557 0.4134 -1.6621 -0.8455 0.1703 0.2005
-0.3204 0.9431 -0.7117 0.6798 0.4373 -0.2253
0.3070 2.1976 0.2272 -0.7345 -0.6274 -0.0015
1.0592 0.7021 0.2153 0.1794 0.1627 -0.2474
1.9275 -0.2400 -0.0450 0.1102 0.1567 0.4828
1.8919 -1.0372 0.2613 0.5847 0.0685 -0.0037
2.8534 -0.8500 0.0539 -0.2008 -0.2202 -0.2173
Calculating the ratio of each element by the obtained characteristic value
Figure BSA0000211084740000051
Gx in turn 1 =50.1703%,gx 2 =20.5123%,gx 3 =15.5194%,gx 4 =10.8597,gx 5 =2.1541%,gx 5 =0.7841%。
After the occupation ratio of each element is obtained, the element accumulated occupation ratio is obtained by sequentially accumulating
Figure BSA0000211084740000052
Figure BSA0000211084740000053
In turn lgx 1 =50.1703%,lgx 2 =70.8626%,lgx 3 =86.202%,lgx 4 =97.0618%,lgx 5 =99.216%,lgx 6 =100%. And lgx 4 > 90%, so that in subsequent calculations the selected element is element one to element four. The selection method can effectively reduce the dimension of the original data, and simultaneously retain most of information of the original data.
After obtaining these data, the data is represented by the formula
Figure BSA0000211084740000054
Obtaining a load matrix:
table 4 load matrix
Element one Element two Element three Element four Element five Element six
Pressure of movable joint -0.3601 0.0157 0.4229 0.8230 0.0958 -0.0686
Dynamic break junction pressure -0.4648 -0.2789 -0.4488 -0.0470 0.7081 0.0343
Absolute gap -0.2670 -0.2956 0.7429 -0.4962 0.1387 0.1552
Pull-in voltage 0.4271 0.5191 0.2538 -0.0490 0.6537 -0.2324
Releasing voltage -0.3738 0.6700 -0.0512 -0.0916 -0.0506 0.6307
Contact resistance 0.5107 -0.3410 0.0284 0.2520 0.2008 0.7199
The original data is fused according to the above data, and the original data is fused according to the following manner, and the fusion result is shown in table 5:
rh 1 =I 11 *X 1 +I 21 *X 2 +…+I 61 *X 6
rh 2 =I 12 *X 1 +I 22 *X 2 +…+I 62 *X 6
rh 3 =I 13 *X 1 +I 23 *X 2 +…+I 63 *X 6
rh 4 =I 14 *X 1 +I 24 *X 2 +…+I 64 *X 6
TABLE 5 fusion results
rh 1 rh 2 rh 3 rh 4
-227.2213 -57.1155 31.1934 260.4732
-229.0615 -54.3835 44.1525 277.7655
-225.1479 -52.0378 44.6286 273.4453
-232.0051 -54.9074 41.9331 277.1356
-222.1646 -55.6412 31.4548 256.9094
-224.8146 -53.9298 40.1576 269.5854
-215.2607 -48.9747 42.7000 261.4813
-216.8588 -52.0375 42.7196 266.5798
-212.3495 -54.1149 40.7119 263.8469
-214.1503 -54.2404 42.7965 267.9928
-208.0968 -52.9399 40.8583 260.0092
The ratio of each element is known, and the ratio lambda is corresponding to each element i (i < p) total occupancy ratio lgx of selected elements 4 The specific gravity of (2) multiplied by the corresponding fusion result, the final fusion result matrix is shown in table 6:
Figure BSA0000211084740000061
table 6 results in a final fused matrix
zrh
-95.3947
-91.7615
-89.6501
-93.8193
-92.8262
-91.0245
-85.5386
-86.4386
-85.1736
-85.3338
-83.1329
The threshold values of the parameters are fused according to the obtained element occupation ratio and the load matrix, and the result after threshold value fusion is shown in table 7:
TABLE 7 results after threshold fusion
rhyz 1 rhyz 2 rhyz 3 rhyz 4
-128.4512 -44.0991 44.2942 209.9117
And combining the results with the element ratios to obtain zrhyz= -45.1467.
And inputting the fusion result of the obtained original data into a mathematical model for prediction, modifying the number of predictions, and judging that the railway relay fails when the prediction result reaches the threshold fusion result. As shown in FIG. 2, the predicted life of the railway relay is 1220 ten thousand times by multiplying the number of times corresponding to the predicted result by 20 ten thousand times, which is the predicted life of the railway relay, by taking the parameters corresponding to the parameters with the abscissa of 62 as the predicted life of the railway relay as the used parameters are every 20 ten thousand times of test data.
The error is more than 0.8 and less than 0.8182 and less than 0.95, the ratio is more than 0.35 and less than 0.4231 and less than 0.45, and the test result is qualified.
According to the predicted result, the suction time measured in the test process is input into a life prediction model of the railway relay, the predicted times are input, and the numerical value corresponding to the predicted times is the threshold value of the suction time. The error is more than 0.8 and less than 0.9052 and less than 0.95, the ratio is more than 0.35 and less than 0.4138 and less than 0.45, and the inspection result is qualified. The predicted curve is shown in fig. 3, and the threshold values of the suction time obtained by the mathematical model are shown in table 8:
table 8 railway relay life and suction time threshold obtained by mathematical model
Predicted lifetime Suction time threshold
1220 ten thousand times 227.71ms
The above results indicate that: the invention can effectively predict the suction time threshold of the railway relay.

Claims (5)

1. A method for determining a railway relay suction time threshold based on load fusion data, the method for determining the railway relay suction time threshold based on load fusion data comprising the steps of:
s1: 6 relevant parameter data of a relay of a specific model in an accelerated life test are arranged;
s2: performing dimension reduction processing and fusion on the parameters, and performing fusion processing on the threshold values of the parameters; firstly, carrying out dimensionless treatment on the original data to obtain standardized data:
for each sequence X:
Figure FDA0004110196060000011
wherein m is 6 parameters, n is the data quantity selected by each parameter;
finally, the transformed sequence y is obtained:
Figure FDA0004110196060000012
s3: solving covariance matrix of the new matrix, and simultaneously solving eigenvalue lambda of covariance matrix i And feature vector e i Wherein i=1, 2, …, m, and the eigenvectors are arranged in eigenvalue size;
calculating the occupation ratio and the accumulated occupation ratio of each element, and selecting the elements with the accumulated occupation ratio more than 90% to perform the next calculation;
by means of
Figure FDA0004110196060000013
Calculating an element load matrix:
Figure FDA0004110196060000014
The load matrix represents the load amount of each parameter on the corresponding element;
performing added fusion according to the obtained result;
s4: the element number obtained after the dimension reduction processing is the same as the original parameter category number, namely m elements, and the accumulated occupation ratio of the p elements is greater than or equal to 90%, wherein p is smaller than m, and the fusion process is as follows: multiplying each original parameter by the original data respectively at the load of the corresponding element, and adding to obtain a new matrix;
s5: the occupation ratio of each element is different, the fused matrixes can be fused again, and the occupation ratio lambda corresponding to each element i A total occupancy ratio lgx of the selected elements p Multiplying the specific gravity of (2) by the corresponding fusion result rhi, and adding to obtain zrh, wherein i is less than p;
the selected parameters have fixed thresholds, and the thresholds are respectively fused into rhyz1, rhyz2, … and rhyzp, and finally fused into zrhyz;
s6: determining a mathematical model for predicting the service life of the railway relay, wherein the modeling process is as follows:
from the original data sequence X 0 ={X 0 (1),X 0 (2),…X 0 (n) } cumulatively generating X 1 ={X 0 (1),X 0 (2),…X 0 (n) } to generate the sequence X (1) Satisfy first order ordinary differential equation
Figure FDA0004110196060000021
a, u is unknown;
establishing matrix B, Y n ,Y n =bu, wherein:
Figure FDA0004110196060000022
Figure FDA0004110196060000023
inversion matrix (B) T B) -1
According to
Figure FDA0004110196060000024
Evaluate->
Figure FDA0004110196060000025
And->
Figure FDA0004110196060000026
Substituting the obtained result into equation
Figure FDA0004110196060000027
When k=1, 2, …, n-1, calculated from the above formula
Figure FDA0004110196060000028
Is a fitting value;
when k is more than or equal to n,
Figure FDA0004110196060000029
is a forecast value;
the precision test and prediction are carried out, the fusion result is input into a prediction model for prediction, and when the prediction result reaches a set threshold value, the railway relay is judged to reach the service life; when the error is between 0.8 and 0.95 and the ratio is between 0.35 and 0.45, the prediction result is qualified;
s7: the existing test data of the suction time are input into a prediction model, and when the test data reach the service life of the railway relay, the corresponding time is the threshold value of the suction time.
2. The method for determining a railway relay suction time threshold based on load fusion data according to claim 1, wherein the standard transformation formula in step S2 is:
Figure FDA00041101960600000210
wherein:
Figure FDA0004110196060000031
Figure FDA0004110196060000032
3. the method for determining a suction time threshold of a railway relay based on load fusion data according to claim 1, wherein the calculation formula of the occupation ratio of each element and the accumulated occupation ratio through the feature values in the step S3 is as follows:
Figure FDA0004110196060000033
cumulative ratio of:
Figure FDA0004110196060000034
4. the method for determining a suction time threshold of a railway relay based on load fusion data according to claim 1, wherein the fusion formula in step S4 is:
rh 1 =I 11 *X 1 +I 21 *X 2 +…+I m1 *X m
rh 2 =I 12 *X 1 +I 22 *X 2 +…+I m2 *X m
Figure FDA0004110196060000035
rh p =I 1p *X 1 +I 2p *X 2 +…+I mp *X m
5. the method for determining a railway relay suction time threshold based on load fusion data according to claim 1, wherein the re-fusion formula in step S5 is:
Figure FDA0004110196060000036
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