Modified rainflow counting keeping the load sequence

International Journal of Fatigue

Volumn 19, Issue 7, 1997, Pages 529-535

  Anthes, R J ^a  

^a BOMBARDIER TRANSPORTATION   (Sweden)

Author keywords

Damaging event; Load sequence effects; Rainflow cycle counting

Indexed keywords

ALGORITHMS; COMPUTER SOFTWARE; CRACK PROPAGATION; FORTRAN (PROGRAMMING LANGUAGE); GRAPH THEORY; LOADS (FORCES); MATHEMATICAL MODELS; STRAIN; STRESS ANALYSIS;

DAMAGING EVENT; FLOW CHART; LOAD SEQUENCE EFFECTS; RAINFLOW CYCLE COUNTING;

FATIGUE OF MATERIALS;

EID: 0031200093     PISSN: 01421123     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0142-1123(97)00078-9     Document Type: Article

References (16)

1. Matsuishi, M. and Endo, T., Fatigue of metals subjected to varying stress. In Proceedings of the Kyushu Branch of Japan Society of Mechanics Engineering, Fukuoka, Japan (in Japanese), 1968, pp. 37-40.
2. Elber, W., Fatigue crack closure under cyclic tension. Engineering Fracture Mechanics, 1970, 2, 37-45.
3. Elber, W., The significance of fatigue crack closure. In Damage Tolerance in Aircraft Structures, ASTM STP 486. ASTM, Philadelphia, 1971, pp. 230-242.
4. Willenborg, J., Engle, R. M. and Wood, H. A., A crack growth retardation model using an effective stress concept. TM 71-1-FBR. Wright-Patterson Air Force Base, OH, 1971.
5. Wheeler, O. E., Spectrum load and crack growth. Transactions ASME, Journal of Basic Engineering, 1972, 94, 181-186.
6. Eidinoff, H. L. and Bell, P. D., Application of the crack closure concept to aircraft fatigue propagation analysis. In Proceedings 9th ICAF Symposium on Aeronautical Fatigue, pp. 5.2-1/58, Darmstadt, LBF (TR-136) 1977.
7. de Koning, A. U., A simple crack closure model for prediction of fatigue crack growth rates under variable amplitude loading. In Fracture Mechanics: Thirteenth Conference, Special Technical Publication. ASTM STP 743. ASTM, Philadelphia, 1981, pp. 63-85.
8. Führing, H., Modell zur nichtlinearen Rißfortschrittsvorhersage unter Berücksichtigung von Lastreihenfolge-Einflüssen (LOSEQ), FB-162. LBF, Darmstadt, 1982.
9. Führing, H. and Seeger, T., Fatigue crack growth under variable amplitude loading. In Subcritical Crack Growth Due to Fatigue Stress Corrosion and Creep, ed. L. H. Larson, Hrsg. Elsevier Applied Science, London, 1984, pp. 109-133.
10. Masing, G., Eigenspannungen und Verfestigung beim Messing. In Proceedings of the 2nd International Congress of Applied Mechanics, Zürich, 1926, pp. 332-335.
11. Clormann, U. H. and Seeger, T., RAINFLOW-HCM, Ein Zählverfahren für Betriebsfestigkeitsnachweise auf werkstoffmechanischer Grundlage. Stahlbau, 1986, 55, 65-71.
12. Downing, S. D. and Socie, D. F., Simple rainflow counting algorithms. International Journal of Fatigue, 1982, 4, 31-40.
13. Glinka, G. and Kam, J. C. P., Rainflow counting algorithm for very long stress histories. International Journal of Fatigue, 1987, 9, 223-228.
14. Hong, N., A modified rainflow counting method. International Journal of Fatigue, 1991, 13, 465-469.
15. Ramberg, W. and Osgood, W. R., Description of stress-strain curves by three parameters. Technical Note No. 902, NACA, 1943.
16. Anthes, R. J., Ein neuartiges Kurzrißfortschrittsmodell zur Anrißlebensdauervorhersage bei wiederholter Beanspruchung. Heft 57, Institut für Stahlbau und Werkstoffmechanik, Technische Hochschule Darmstadt, 1997.