PSI - Issue 16

26 Andrzej Kurek et al. / Procedia Structural Integrity 16 (2019) 19–26 8 Andrzej Kurek, Justyna Koziarska, Tadeusz Łagoda, Karolina Łago da / Structural Integrity Procedia 00 (2019) 000 – 000

4. Analysis and conclusions

On the basis of the selected data from fatigue tests taken from the literature, the differences were indicated when determining fatigue characteristics between the application of small and finite (large) deformations theories when determining these characteristics, with particular consideration of constants occurring in Manson-Coffine-Basquin characteristic. It has been observed that, irrespectively of material, cyclic deformation coefficient, cyclic strengthening exponent, fatigue limit exponent and fatigue limit coefficient at tension-compression increase, in terms of the absolute value, for finite deformations; whereas, a fatigue plastic deformation exponent and fatigue plastic deformation coefficient decrease, in terms of the absolute value. These theories may be applied in particular with materials characteristic for relatively high ductility.

Acknowledgements

This work was carried out as part of the grant of the National Centre of Science No 2015/19/B/ST8/01115

References

Basquin, O.H., 1910. The exponential law of endurance tests, in “ Proceedings - American society for testing and materials “, Vol. 10, pp. 625 – 630. Boller, C., Seeger, T., 1987, Materials Data for Cyclic Loading; Parts A, B, C, D, E, Materials Science Monographs, 42D, Elsevier. Choung, J.M., Cho, S.R., 2008. Study on true stress correction from tensile tests. Journal of Mechanical Science and Technology 2, 1039 – 1051. Coffin, L. F., 1954. A study of the effect of cyclic thermal stresses on a ductile metal. Trans ASME 76, 931 – 950. Kurek, A., Koziarska, J., Łagoda , T., 2016. The application of the theory of large deformation in uniaxial tension compression of selected metals, Energetyka 11, 673 – 675. Łagoda , T., Koziarska, J. 2016. The possibility of applying finite (large) deformations in the analysis of fatigue within extremely low number of cycles. 26th Symposium of Fatigue and Rupture Mechanics, 71 – 72. Manson, S. S., 1965, Fatigue: a complex subject - some simple approximation. Experimental Mechanics, Vol. 5, pp. 193 – 226. Narybnek Ulu, K., Huneau, B., Verron, E., B éranger , A.S., Heuillet P., 2017. True stress controlled fatigue life experiments for elastomers. International Journal of Fatigue 104, 171 – 182. Ramberg, W., Osgood, W.R., 1943, Description of stress-strain curves by three parameters, Technical Note No. 902, National Advisory Committee for Aeronautics, Washington DC. Roessle, M.L., Fatemi, A., 2000. Strain-controlled fatigue properties of steels and some simple approximations. International Journal of Fatigue 22, 495 – 511. Sun, G.-Q., Shang, D.-G., 2010. Prediction of fatigue lifetime under multiaxial cyclic loading using finite elements analysis. Materials and Design 31, 126 – 133. Zhang, Z.L., Hauger, M., Odegard, J. Thaillow, C., 1999. Determining material true stress-strain curve from tensile specimens with rectangular cross-section. International Journal of Solids and Structures 36, 3497 – 3516.

Made with FlippingBook Online newsletter creator