Multi-level system reliability analysis method based on Bayesian mixing
An analysis method and reliability technology, applied in the direction based on specific mathematical models, special data processing applications, instruments, etc., can solve the problems of ineffective processing of multi-source inconsistent information, insufficient analysis accuracy, etc., and achieve the goal of reducing accuracy Influence, expand the scope of application, improve the effect of accuracy
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no. 1 example
[0052] This embodiment aims at the problem that the existing reliability analysis method cannot effectively deal with multi-source inconsistency information, and the accuracy of the analysis result is not high enough, and provides a multi-level system reliability analysis method based on Bayesian mixing. This embodiment The method includes the following steps:
[0053] S1, based on the system structure composition, calculate the system reliability function expression;
[0054] S2, based on the system reliability function expression, using the random variable conversion relationship to obtain the indirect prior distribution of the system parameters;
[0055] S3, according to the indirect prior distribution of system parameters and the preset direct prior distribution of system parameters, apply the Bayesian hybrid method to calculate the fusion prior distribution of system parameters;
[0056] S4, based on the prior distribution of system parameter fusion, calculate the updated ...
no. 2 example
[0082] This example will combine figure 2 The multi-level system shown will illustrate the application of the present invention in system reliability analysis;
[0083] Without loss of generality, the i-th unit E in / row (l,i) is the research object, and its parameter set is θ (l,i) . Then the parent node E of line / +1 (l+1,j) Then there is a parameter set θ (l+1,j) . Given its parameter direct prior distribution π D (θ (l+1,j) ), its reliability function can be generally described as R (l+1,j) (t)=f(t|θ (l+1,j) ). Among them, f() is a function determined by the specific physical background and failure mechanism. Then, the general form of the reliability function of the research object and the corresponding parameter probability density function is
[0084] R (l,i) (t|θ (l,i) )=Ψ (l,i) (R (l+1,j) (t|θ (l+1,j) ): j∈Q (l,i) ) (10)
[0085]
[0086] In the formula, Ψ (l,i) by the object unit E (l,i) and its parent node E (l+1,j) Determined structure func...
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