Article | REF: BM5032 V1

Life-span of mechanical systems - Study of the impact of random solicitation

Authors: Raed KOUTA, Daniel PLAY

Publication date: April 10, 2008

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ABSTRACT

The life-span and reliability (probability of non-rupture) of mechanical systems or components are determining characteristics, hence the interest of implementing predictive calculations in order to access these values. Material fatigue is generally dealt with via either a global or local approach. This article is dedicated to the first method, at this time the most widely used in the industry which consists in considering the material like an homogeneous medium at a macroscopic scale, with the construction of fatigue curves and the definition of points of critical stress. The knowledge of the real conditions of use, the answers from systems and the degradation models of materials however remains an essential prerequisite for design engineers.

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AUTHORS

  • Raed KOUTA: Doctorate in mechanical engineering - Senior Lecturer, Belfort-Montbéliard University of Technology

  • Daniel PLAY: Engineer, Doctor, University Professor at the Lyon National Institute of Applied Sciences

 INTRODUCTION

Prediction of the service life of a mechanical system or component, operating under real conditions of use, is based on the fatigue state of the materials making up the components studied.

Material fatigue occurs whenever stresses and strains vary over time. These random stresses take on very different forms (see [BM 5 030] and [BM 5 031] ). Fracture can occur at relatively low stresses, sometimes below a conventional limit known as the "endurance limit" S D .

Material fatigue is approached in two ways.

The first is based on a global approach in which the material is considered as a homogeneous medium on a macroscopic scale. The mechanical characteristics of the material are presented by fatigue curves, the best-known of which is the "Wöhler curve". The critical points of components are defined by the most damaging stress points, and service life calculations are made at these points.

The second approach to material fatigue is based on a local approach, where potential characteristic defects in the material (cracks) are considered. In these zones, stresses lead to the definition of a cracking rate, and failure occurs when a crack length limit is reached.

These two approaches to calculating the fatigue life of systems or mechanical components use the same random load distributions.

The presentation of this dossier will, however, be limited to the global approach, as this way of approaching strength of materials is very widespread and based on extensive expertise in industry. A significant improvement in the quality of predictions is expected when random loads are taken into account. It should be noted, however, that the second approach is not excluded and that all the developments presented here can be extrapolated.

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Service life of a mechanical system