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Block-Program-Volume Effect

A cantilever beam is 300 mm long, with a rectangular section of 100 x 10 mm. The beam is made of carbon steel already examined in sample problem 5 of Sect. 4.2 and is loaded at the edge by three different load histories A, B and C with R = 0 as follows [Pg.467]

56 S-N curve under completely reversed (dotted line, R = —1) and released tension (full R = 0) conditions and Haibach correction for the gear material [Pg.468]

The three load histories constitute the unit block-program. Knowing that 1,000 work pieces will be built, calculate the number m of blocks that can be tolerated by the beam without fatigue failure with 99.9 % of probability of survival Ps — I — P, P being the cumulative probability function. The three moments at the fix end of the cantilever beam corresponding to the three loads are [Pg.468]

Reference is made to Fig. 4.26 that follows reported as Fig. cycles for each load history are those of curve Pf99.9). Then, it follows [Pg.468]

Note that it has not been considered the Haibach correction as in the previous problem, but it should. The number of allowable blocks is [Pg.469]


Block-Program-Volume Effect-Henry Approach... [Pg.470]


See other pages where Block-Program-Volume Effect is mentioned: [Pg.467]    [Pg.467]    [Pg.2328]    [Pg.191]    [Pg.2083]    [Pg.169]    [Pg.65]    [Pg.11]    [Pg.2332]    [Pg.363]   


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