A method for estimating the average number of failure intervals of weapons and equipment in use per use
A technology of mean interval between failures and equipment, applied in complex mathematical operations and other directions, can solve problems such as incomplete theory, inaccurate calculation results, and mismatched physical meanings.
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Embodiment 1
[0041] see figure 1 , which is a flowchart of a method for evaluating the mean number of times between failures of use-by-use weaponry provided by this embodiment. A method for evaluating mean times between failures of use-by-use weapons and equipment, comprising the following steps:
[0042] S1: Obtain a point estimate of the mean number of times between failures
[0043]
[0044] in, is the maximum likelihood estimate of the probability V of the armament being used without failure in a single use.
[0045] Further, the maximum likelihood estimation value of the probability V of the non-failure of the weapon equipment in a single use The way to get it is:
[0046] S101: Construct the maximum likelihood function L(V):
[0047] L(V)=V (N-Z) W Z (2)
[0048] Among them, N is the total number of effective reliability tests conducted by the weaponry, Z is the cumulative number of failures of the weaponry in N reliability tests, and V is the number of failures of th...
Embodiment 2
[0101] Based on the above embodiments, this embodiment evaluates the average number of times between failures of a certain carrier-based aircraft catapult (example needs, not real data).
[0102] Step 1. Analyze and process reliability test data
[0103] ①Assume that a carrier-based aircraft catapult has carried out a total of N=2000 reliability tests, and Z=5 failures occurred during the period (required for examples, not real data).
[0104] ② The total number of tests corresponding to the 1st to 5th failures is shown in Table 3:
[0105] table 3
[0106] Sequence of failure
1
2
3
4
5
total number of trials
F 1 =438
F 2 =981
F 3 =1415
F 4 =1792
F 5 =1996
[0107] According to the above table, the 1st to 5th failure events are counted as probability events A 1 ,A 2 ,...,A 5 , and calculate the number of continuous tests without failure before each failure, as shown in Table 4:
[0108] Table 4
[0109]
[0110] Step...
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