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Abstract

The distribution of the time required by a crack to reach a specified length and the distribution of the crack size itself are determined. To this end, the fatigue crack propagation growth equation is randomized and stochastically averaged, allowing thus the modelling of the crack size as a Markov process. The associated Fokker-Planck equation is solved for the appropriate transition density functions, choosing proper boundary conditions and expressing each time the solution in the form of an infinite series. The survival probability of a component and the first two moments of the first-passage time are also determined.

Additional information

Authors: SOLOMOS G P, JRC ISPRA ESTAB. (ITALY);LUCIA A C JRC ISPRA ESTAB. (ITALY), JRC ISPRA ESTAB. (ITALY)
Bibliographic Reference: SPECIALIST CONFERENCE ON PROBABILISTIC MECHANICS AND STRUCTURAL AND GEOTECHNICAL SAFETY, BLACKSBURG, VIRGINIA (USA), MAY, 25-27, 1988, AVAILABILITY: CEC-LUXEMBOURG, DG-XIII-C-3, POB 1907, MENTIONING PAPER EN 34178 ORA
Availability: Can be ordered online
Record Number: 1989126113800 / Last updated on: 1989-06-01
Category: PUBLICATION
Available languages: en
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