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BULETINUL INSTITUTULUI POLITEHNIC DIN IAŞI - Universitatea ...

BULETINUL INSTITUTULUI POLITEHNIC DIN IAŞI - Universitatea ...

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(4)<br />

Bul. Inst. Polit. Iaşi, t. LVI (LX), f. 2, 2010 201<br />

1.<br />

65<br />

⎛ a ⎞ a<br />

Q = 1+ 1,<br />

464⎜<br />

⎟ for ≤ 1.<br />

⎝ c ⎠ c<br />

Fig. 5 – Computation model for crack propagation.<br />

As was previously mentioned, the mathematical simulation was done with<br />

the program AFGROW, version 4.12.15 from 10.07.2008. The entrance data<br />

were: the external diameter (Do): 1.20 m, the internal diameter (Di): 0.60 m, the<br />

crack depth (A): 0.001 m, crack half length (C): 0.002 m<br />

In conformity with the shaft disposition, for studying the crack propagation<br />

there were taken into consideration two load situations with constant amplitude:<br />

a) a bending loading with a symmetrical alternative cycle having σmax = - σmin<br />

= 42 MPa, with an asymmetry coefficient of R = -1.<br />

b) a composed load (bending plus elongation); considering that the static<br />

elongation stress is superposed over the bending stress it result an approximate<br />

pulsating cycle with σmax = 88,9 MPa, σmin = - 6,5 MPa , R = - 0,07 [1].<br />

In order to introduce the material constants, characterizing the crack<br />

propagation, the used steel was considered to be equivalent with the AISI 1020<br />

for which the characteristic data are included in the data base of the AFGROW<br />

program. So, the constants for the Walker law [5]:

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