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Delayed Fracture under Constant Load

At this point, it will be beneficial to analyze the simple case of a test under constant load (with homogeneous and uniaxial stress state Ostat)- In Ais case, and for = 0, it can be shown that Eq. (23) becomes [Pg.561]

With Eq. (21) the dependence of the lifetime on initial crack size can be evaluated. It is  [Pg.561]

The crack length at any given time under load (at constant stress) can be determined by integrating the crack growth rate over time. The result is  [Pg.562]

SCCG exponent of alumina). The cracks need a large fraction of specimen lifetime to grow the first few percent they then accelerate, and fracture occurs very quickly. This behavior is promoted by high SCCG exponents. [Pg.562]

Of course, the scatter of data in both distributions is a result of the spedmen-to-specimen variation in the size of the critical flaw. Therefore, the time Weibull distribution can be deduced from the strength Weibull distribution [Eq. (12)] by taking SCCG into account. [Pg.563]


Delayed Fracture under Increasing Load Constant Stress Rate Tests... [Pg.564]


See other pages where Delayed Fracture under Constant Load is mentioned: [Pg.561]    [Pg.561]    [Pg.212]    [Pg.102]    [Pg.67]   


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