In this article, 3 distribution styles, i.e, normal distribution, log-normal distribution and Gamma distribution, are used to simulate the variety of fatigue loads
S. Same average value of fatigue loads variety
S and different coefficient of variation
C are adopted in every distribution style, and corresponding fatigue life
Nrand and the average fatigue life Navg in the condition of
S=
S are calculated. By comparing the fatigue life
Nrand and
Navg, a rule can be found that when the average value of fatigue loads variety is small, the fatigue life will first increase and decrease later with the increasing of the coefficient of variation, and when the average value of the fatigue loads variety is large, the fatigue life will always decrease while the coefficient of variation increases.