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Demonstrates an optimal inspection strategy against fatigue crack growth, suggesting significant time savings.
This study presents an enhanced simulation framework available to derive an optimal inspection strategy against fatigue crack growth under a history-independent strategy, in which an importance sampling method based on a probability measure transformation via the Girsanov theorem is applied to a stochastic fatigue crack growth model involving random fields. The most advantageous point of the proposed method is a multi-channel history-dependent strategy for selecting the most effective probability measure for realizing the dynamic importance sampling, i.e., multi-channel history consisting of scenarios such as pre-inspection failure, post-inspection failure with non-detection or replacement after detection. Numerical examples demonstrate that the proposed method achieves approximately 98% reduction of computing time compared with the so-called crude Monte Carlo simulation, whereas a simple Monte Carlo method can not give an estimation for the optimal inspection strategy because of its insufficient ability for extremely small probability of failure.
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KAWAHARA et al. (2026) studied this question.
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