A software reliability growth model for introducing faults based on Weibull distribution
A growth model and reliability technology, applied in the field of software reliability growth model
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[0109] A software reliability growth model based on Weibull distribution introducing faults is characterized by comprising the following steps:
[0110] (1) The function of the total number of faults is expressed by the following formula:
[0111] a(t)=aF(t)+C (3)
[0112] Among them, a(t) represents the function of the total number of faults, a represents the total number of faults that are expected to be introduced in the end, F(t) is the distribution function of faults introduced, and C is the number of faults in the initially expected software;
[0113] (3) The fault introduction intensity function is expressed by the following formula:
[0114] η(t)=aF'(t) (4)
[0115] where η(t) means F'(t) means
[0116] (3) Assuming that the total number of faults function (3) obeys the Weibull distribution, that is, the total number of faults function a(t) and the fault introduction intensity function η(t) can be expressed as:
[0117] a(t)=aF(t)+C=a[1-exp(-αt d )]+C (5)
[0118...
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