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Wallin (33) obtained the following correlation between the toughness transition temperatures TKlooMParm and T K28J : T KlUO = T K28 - 50°C with aT = 15°C (for B = 10 mm with CVN specimens), T KI00 = T K28 - 18°C with aT = 15°C (for B = 25 mm with CT specimens), where aT is the standard deviation. Here the yield stress is in a range from 400 to 1500 MPa. 26 CHAPTER 1 At the lower shelf, the Charpy value is essentially a fracture energy and can thus be expected to correlate with KId' which represents the value of the horizontal part of the crack-growth resistance curve.

632 (Fig. 22). The required fitting parameter, Ko, can be obtained from the intercept of a least-squares linear-regression analysis of the data set, which is equivalent to where N is the number of available data which must be ~ 6. e. m~_ _ _ _ _--. 22 Plot of the experimental results on a Weibull graph for determining Ko and KJCmed' and the master curve and its upper- and lower-tolerance bounds independent of the sample of specimens and the lower bound linked to the number of specimens. Numerical method.

2 Crack-Arrest Toughness and the Master-Curve Approach Planman et al. (29) proposed to determine crack-arrest toughness from records of instrumented Charpy tests, and to define the transition region. They considered the force at the stage of crack arrest, PA, and the absorbed energy after this stage. 019 (T - T KIA )], is the median estimate for the crack-arrest fracture toughness, and rm . T KIA is the reference temperature corresponding to KIA = 100 MPa T KlA can be higher than or equal to TKJC, depending on the steel.