2018
DOI: 10.1016/j.ijfatigue.2018.03.008
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Statistical analysis of the influence of defects on fatigue life using a Gumbel distribution

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Cited by 33 publications
(31 citation statements)
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“…Following up, the statistical distribution of the very extremal defects are deduced by means of a maximum-likelihood function fit [62]. As suggested by preliminary studies in [12,14], the cumulative distribution of the extreme value distribution type 1 is utilised, to describe the extremal flaws (see Equation (13)). This methodology is invoked, as it is proposed to estimate the parameters of the distribution best by [63].…”
Section: Resultsmentioning
confidence: 99%
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“…Following up, the statistical distribution of the very extremal defects are deduced by means of a maximum-likelihood function fit [62]. As suggested by preliminary studies in [12,14], the cumulative distribution of the extreme value distribution type 1 is utilised, to describe the extremal flaws (see Equation (13)). This methodology is invoked, as it is proposed to estimate the parameters of the distribution best by [63].…”
Section: Resultsmentioning
confidence: 99%
“…In order to enhance the survival probabilities of crucial cast components, it is therefore inevitable to consider local pore size distributions in the fatigue design process. Preliminary studies revealed that the statistical distribution of fatigue-initiating defect sizes in cast parts can be described well by extreme value statistics such as the generalized extreme value (GEV) distribution and extreme value distribution of type one [11,12,13,14]. The latter is also referred to as Gumbel distribution and facilitates the assessment of maximum extreme values of the distribution—see Equation (1) [15].…”
Section: Introductionmentioning
confidence: 99%
“…The probabilistic Coffin-Manson strain fatigue life model was obtained by substituting Equation (18) with (21) and then substituting it with Equation (19). Hence, the newly proposed probabilistic modeling equations for the Coffin-Manson, Morrow, and SWT strain fatigue life models can be modeled as follows:…”
Section: Proposed Mathematical Model Based On Probabilistic For Straimentioning
confidence: 99%
“…In addition, the R 2 values exhibited a good agreement for the two strain life models of approximately 0.9833 and 0.9962 (Figures 18 and 20). In the meantime, some data from Figures 15,17,and 19 were indicated in beyond the boundary conditions because the results of fatigue life prediction between the measured strain life and proposed probabilistic models were not in the same range.…”
Section: Validation Of Fatigue Life Predictionmentioning
confidence: 99%
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