Aerospace product reliability evaluation method based on multi-stage test data conversion
A technology of test data and reliability, applied in electrical digital data processing, instruments, geometric CAD, etc., can solve problems such as unsatisfactory evaluation accuracy
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Embodiment 1
[0089] refer to figure 1 , providing a reliability evaluation method for aerospace products based on multi-stage test data conversion, including the following steps:
[0090] Step 1: Carry out two-stage reliability tests of aerospace products, and obtain product test life data of the first and second stages of aerospace products:
[0091] In the first phase reliability test of aerospace products: there are n 1 samples into the experiment, at the cut-off time t a When there are r failures, the failure data is t 1 , t 2 ,...,t r , no failure data is t r+1 = t r+2 =...=t n1 = t a , the Weibull life distribution parameter at this stage is (m 1 , η 1 ).
[0092] In the second phase reliability test of aerospace products: there are n 2 samples into the experiment, at the cut-off time t b When no failure data is generated, the Weibull life distribution parameter at this stage is (m 2 , η 2 ).
[0093] The second step is to convert the life data of the product test in ...
Embodiment 2
[0155] In this embodiment, according to a certain unit project, the Weibull distribution parameter of the rocket engine bearing in the first stage is m 1 =1.5, η 0 =2000, and 10 products are put into test (n 1 =n 2 =10), the test censored time t a = t b =500s, rated task working time τ=500s. Simulation based on this parameter to get a failure data t during the test 1 =316s test data.
[0156] The aerospace product reliability evaluation method based on multi-stage test data conversion provided by the present invention is used to estimate the reliability, and the results are as follows:
[0157] The reliability evaluation result of the first stage is: m 1 =1.5, η 1 = 2243.1.
[0158] The calculation result of the conversion factor is: C 1 = 0.8431, C 2 =…=C n = 1.6357.
[0159] The experimental data after conversion is: t 11 =266.39,t 12 =...=t 1n = t 1a = 817.84.
[0160] The result of the prior distribution of the second stage is:
[0161]
[0162]
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