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Gumbel Distribution-Maximum Expected Defect

A probability of occurrence, P, is then chosen to which it corresponds a given. Jarea iP). To this value it corresponds a fatigue limit that can be assessed by the Murakami and Endo Eq. (3.5). The procedure is shown in Fig. 4.33 for a cast iron case. The experimental data are plotted on a probability paper using Eq. 4.66 and the fitting line traced. This line indicates that to 99.9 % probability of occurrence it corresponds a value (,yarea) of 3.65 mm to which, in turn, it corresponds an area equivalent to 1,000 specimens (T = 1,000, see Fig. 4.33). Since the area of the section examined was equal to 12 mm it means that in a surface of 12,000 mm a defect of 3.65 mm should be expected. If the probability P is increased to 99.999 % then the maximum size grows to about 5 mm on a surface of 1.200,000 mm.  [Pg.242]

Harkegard, G. Fatigue assessment based on weakest-link Theory. Vortragim rahmendes kolloquiums filer technische wissenshaftenundess seminars in mechanik, 44, ETH Ziirich 18 (2007) [Pg.244]

Hutchinson, T.P. Essential of Statistical Methods. Rumbsby Scientific Publishing, Sidney (1993) [Pg.244]

Handbook of Tables for Probability an Statistics. CRC Press, Boca Raton (1966) [Pg.244]

Lieberman, G.J. Tables for one-sided statistical tolerance limits. Indust. Qual. Contr. 14(10), 7-9 (1958) [Pg.244]


See other pages where Gumbel Distribution-Maximum Expected Defect is mentioned: [Pg.242]    [Pg.242]    [Pg.224]   


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