PSI - Issue 79
D. Marhabi et al. / Procedia Structural Integrity 79 (2026) 34–52
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Kakuno and Marhabi criterion are given fairly optimistic forecasts (slightly non-conservative). 11. CONCLUSIONS The over-energy analysis enables us to take into account the effect of shear stress leading the mechanical component to the small crack. Consequently, the following results are obtained concerning the threshold stress: The study using an over-energy method predicts the shear stress leading to the small crack. The small crack and shear stress are in good agreement with Kitagawa plot. The Bazant Low representation include well the shear stress. Hence, considerations of shear stress fatigue analysis may help the damage-tolerant design. The Multiaxial Fatigue Criterion including Shear Stress is established. We have been able to define the field of application for various criteria and comparing them with statistical analysis. Further investigations will aim to validate these results by experimental processes and microscopic observations. [1] A. Banvillet, T. Palin-Luc, and S. Lasserre, (2003) A volumetric energy based high cycle multiaxial fatigue criterion. Intrenational Journal of Fatigue, Vol. 25: p. 755-769, [2] Marhabi, D. Benseddiq, N. Azari, Z. Nianga, J.M. (2016), Prediction of the threshold stress to crack initiation associated to the investigation of fatigue small crack, Fracture end Structural Integrity, pp36-4-, Vol 38 [3] Palin-Luc, T. Lasserre S. Berard, J.Y. (1998) Experimental investigation on the significance of the conventional endurance limit of a spheroidal graphite cast iron. Fat. Fract. Engng. Mater.Struct., Vol. 21, N° 3, Pages 192–200. [4] Froustey, C. Lasserre, S. (1989) Multiaxial fatigue endurance of 30NCD16 steel, International Journal of Fatigue, Vol 11, N° 3, pages 169 175. [5] Manning, S.D. Yang, J.N. (1987) Advanced Durability Analysis, Volume I Analytical Methods. AFWAL/TR-86-3017, Air Force Wright Aeronautical Laboratories. [6] Kitagawa, H. Takahashi, S. (1976) Applicability of Fracture Mechanics to Very Small Cracks or the cracks in the early stage. Proceeding of the second Int. Conf. on Mechanical behaviour of Materials, American society for metals, Metal Park, OH, Vol. 2, pages 627-631. [7] Bazant, Z.P. (1997) Scaling of quasi brittle fracture: asymptotic analysis. Int. J. Fracture, Vol. 83, n°1, p. 19-40. [8] Tanaka, K. Nakai, Y. Yamashita, Y. (1981) Fatigue Growth Threshold of Small Cracks. Int. J. Fracture, Vol. 17, n°5, pages 519-533. [9] Livieri, P. Tovo, R. (2004) Fatigue Limit Evaluation of Notches, Small and Defects: An Engineering Approach, Fatigue & Fracture of Engineering Materials& Structures. Vol. 27, p. 1037-1049. [10] Brand, A. Flavenot, J.F. (1989) Technological Data on Fatigue, CETIM Publications (Senlis-Nantes-St Etienne) [11] De Leiris, H. (1969) Triaxialité des contraintes et critére de non-fragilité. Bulletin d'Association Technique Maritime Aéronautique, pages 481-491. [12] Chamat, A. Abbadi, M. Gilgert, J. Cocheteux, F. Azari Z., (2007), A new semi-local criterion in High cycle multiaxial fatigue life prediction for non-proportional loading using volumetric method, International Journal Fatigue, Vol 29, pages 1464-1476. [13] McDiarmid., D.L. (1974) A new analysis of fatigue under combined bending and twisting. The Aeronautical Journal of the Royal Aeronautical Society, Vol 78, N°763. [14] K. Dang-Van, K. Griveau, B. Message, O. (1989) On a new mutiaxial fatigue limit criterion: theory and application. Biaxial and multiaxial fatigue. EGF 3 (edited by Brown MW, and Miller KJ) Mechanical Engineering Publications, London Pages 479-486. [15] Vidal, E. Kenmeugne, B. Robert, J.L. Bahuaud, J. (1996) Fatigue life of components using multiaxial criteria. Multiaxial Fatigue and design, ESIQS 21 (Edited by Pineau, L. Cailleteau, G. Lindley T.C.) Mechanical Engineering Publications, Londpon, pages 365-378. [16] Weber, B. Kenmeugne, B. Clement, J.C. Robert, J.L. (1999) Improvements of multiaxial fatigue criteria computation for a strong reduction of calculation duration, Vol 15, Issue 4, Pages 381-399. [17] Sines, G. Oghi, G. (1981) Fatigue criteria under combined stresses or strains. Journal of Engineering Material and Thechnology, Vol 103, pages 82-90. [18] Kakuno K. Kawada, K. (1979) A new criterion of fatigue strength of a round bar subjected to combined static and repeated bending and torsion. Fatigue of engineering materials and structures, Vol.2, p.229-23. [19] Gough, HJ. Pollard, H.V. Clenshaw, WJ (1951) Some experiments on the resistance of metals to fatigue under combined stresses. Report and Memoranda N°2522 Aeronautical Research Council, His Majesty’s Stationary Office, London. [20] Robert, J.L. (1992) Contribution à l’étude de la fatigue multiaxiale sous sollicitations périodiques ou aléatoires, (229 p.) PhD thesis, INSA Lyon France. [21] Niamchaona, W. (2019) Modélisation de l’influence des défauts de surface sur le Comportement en fatigue de nuances d’acier innovants PhD. (205 pages) University Clermont-Ferrand,.France. [22] Chamat, A. (2005) Prévision de la durée de vie en fatigue des roues ferroviaires sous solicitations multiaxiale proportionnelles et non proportionnelles, (147 pages) PhD thesis, University P. Verlaine, Metz, France. [23] B. Webern, B. (1999) Fatigue multiaxiale des structures industrielles sous chargement quelconque, PhD. thesis, INSA-Lyon, France. [24] Dubar, L. (1992) Multiaxial fatigue of Steels, Passage of the endurance to the limited endurance and taking into account of geometrical accidents PhD thesis. ENSAM Bordeaux, France. 12. REFERENCES
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