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Examples of Applications

Colección

In this fourth blok we describe some engineering applications. We start with a fatigue model and derive, step by step, the model without arbitrary assumptions. In this case a comaptibility assumption, the weakest link principle and extreme value theory are sufficient to derive the functional form of the S-N curve and the Weibull model. When incorporating min and max stresses, another compatibility condition allows to extend the previous model. Next, we derive a crack-.grow model, using also a similar compatibility condition and extreme value analysis. Finally, both models are linked by using the failure curve, providing a very interesting link, not previosly obtained, in which we can move from S-N curves to derive the crack-grow curve model and vice versa.

Autores Enrique Castillo
Fecha 17/09/2019 Idioma Ingles

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Contenido

S-N fatigue model. Stochastic model building

A S-N fatigue model is derived based on compatibility conditions and the weakest link principle. These conditions lead to a functional equation that is solved, leading to two different families of distributions as the only possible models that satisfy these conditions. Next, the model is extended to the case of considering the minimum and maximum stresses, resulting a simple family as the only one satisfying the required conditions.

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Fatigue crack growth models. Model building

We start by discussing the properties to be satisfied by crack-growth curves, which lead to a functional equation, whose solution is the only type of models for deterministic crack-growth curves that satisfy the conditions. A practical example is used to explain the type of problems we can face with inadequate models and how to solve the problem.

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Fatigue S-N and Crack growth models. Model building

Two models, for the S-N and the crack-growth curves to be compatible are presented. It is shown that given the failure curve, we can move from S-N curves to crack-growth curves and vice versa.

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Material Adicional
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