A General Damage Accumulation Model for Multiaxial, Proportional High Cycle Fatigue Loadings With Sines, Crossland and Dang Van Criteria

Author:

Ghazavizadeh Akbar123,Meraghni Fodil4,Peltier Laurent4,Bourgeois Nadine4

Affiliation:

1. Université Paris 13, LSPM-UPR3407 CNRS, Sorbonne Paris Cité, avenue Jean-Baptiste Clément, Villetaneuse 93430, France;

2. Arts et Métiers ParisTech, CNRS, Université de Lorraine, LEM3-UMR 7239 CNRS—4 rue Augustin Fresnel, 57078 Metz, France;

3. Laboratoire Quartz, Supméca, 3, rue Fernand Hainaut, 93407 St Ouen Cedex, France

4. Arts et Métiers ParisTech, CNRS, Université de Lorraine, LEM3-UMR 7239 CNRS—4 rue Augustin Fresnel, 57078 Metz, France

Abstract

Abstract In this paper, a key differential equation is proposed to formulate fatigue damage evolution in metallic alloys under multiaxial, multiblock, proportional loadings in high cycle fatigue (HCF) and very high cycle fatigue (VHCF) regimes. This differential equation possesses two main components: one is a stress function to accommodate the adopted fatigue criterion and the other one is a characteristic damage function that serves to capture the HCF response of alloys. Two distinct characteristic damage functions with three different multiaxial fatigue criteria, namely Sines, Crossland, and Dang Van criteria, are examined to develop six (out of many possible) variants of the presented damage accumulation model. As a validation measure, Chaboche’s HCF damage model is retrieved as a specific case of the developed formalism. For model parameters identification, an ad hoc two-level identification scheme is designed and numerically verified. It is demonstrated that endurance limit, which is determined from fully reversed HCF tests (i.e., R = −1), can be identified from fatigue tests with positive stress ratio (R > 0), thus making our development quite suitable for specimens prone to buckling under compression. Another salient feature of the devised identification scheme is its capability in extracting model parameters from noisy data.

Publisher

ASME International

Subject

Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics

Reference48 articles.

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2. Die Lebensdauer von Kugellagern;Palmgren;Z. VDI,1924

3. Cumulative Damage in Fatigue;Miner;ASME J. Appl. Mech.,1945

4. A Concept of Fatigue Damage;Marco;Trans. ASME,1954

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