On the basis of energy approach, we propose computational models for the evaluation of the period of subcritical growth of small fatigue cracks in elastoplastic bodies under the action of force and physicochemical factors. The obtained results were compared with the available literature data.
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References
S. Schiyve, “Fatigue of structures and materials in the state of the art,” in: Proc. ECF-14, Vol. III (2002), pp. 211–262.
A. Carpinteri (editor), Handbook of Fatigue Propagation in Metallic Structures, Elsevier, Oxford (1994).
V. V. Panasyuk, O. Ye. Andreykiv, R. O. Ritchie, and O. I. Darchuk, “Estimation of the effects of plasticity and resulting crack closure during small fatigue crack growth,” Int. J. Fracture, 107, 99–115 (2001).
O. E. Andreikiv and M. B. Kit, “Residual service life of thin-walled structural elements under biaxial cyclic loading,” Fiz.-Khim. Mekh. Mater., 44, No. 1, 14–23 (2008); English translation: Mater. Sci., 44, No. 1, 14–22 (2008).
O. E. Andreikiv and N. B. Sas, “Fracture mechanics of metallic plates under the conditions of high-temperature creep,” Fiz.-Khim. Mekh. Mater., 42, No. 2, 62–68 (2006); English translation: Mater. Sci., 42, No. 2, 210–219 (2006).
A. E. Andreikiv and A. I. Darchuk, Fatigue Fracture and Durability of Structures [in Russian], Naukova Dumka, Kiev (1992).
O. E. Andreikiv and O. V. Hembara, Fracture Mechanics and Durability of Metallic Materials in Hydrogen-Containing Media [in Ukrainian], Naukova Dumka, Kyiv (2008).
O. E. Andreikiv, I. Ya. Dolins’ka, A. R. Lysyk, and N. B. Sas, “The calculation model of propagation of corrosion-mechanical cracks at high temperatures,” Fiz.-Khim. Mekh. Mater., 52, No. 5, 99–105 (2016); English translation: Mater. Sci., 52, No. 1, 34–40 (2017).
V. V. Panasyuk, Mechanics of Quasibrittle Fracture of Materials [in Russian], Naukova Dumka, Kiev (1991).
Yu. Murakami (editor), Stress Intensity Factors Handbook, Vol. XLIX, XXXIX, Pergamon Press, Oxford (1987).
D. S. Hayes and J. G. Williams, “A practical method for determining Dagdal model solutions for cracked bodies of arbitrary shape,” Int. J. Fracture Mech., 8, No. 3, 239–256 (1972).
H. Nisitani, N. Kawagoishi, and M. Goto, “Growth behavior of small fatigue cracks and relating problems,” in: A. Carpinteri (editor), Handbook of Fatigue Propagation in Metallic Structures, Elsevier, Oxford (1994), pp. 733–778.
O. Tsyrul’nyk, Z. Slobodyan, M. Hredil’, O. Zvirko, and D. Zaverbnyi, “Electrochemical parameters of the in-service degradation of steels in oil and gas pipelines,” Fiz.-Khim. Mekh. Mater., Special Issue No. 5, 284–289 (2006).
O. E. Andreikiv, N. S. Shtayura, and R. Ya. Yarema, “Energy approach for estimation of the growth rate of short fatigue cracks in plates,” Probl. Prochn., No. 6, 53–63 (2017); English translation: Strength Mater., No. 6, 778–786 (2017).
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Translated from Fizyko-Khimichna Mekhanika Materialiv, Vol. 54, No. 4, pp. 21–30, July–August, 2018.
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Andreikiv, O.E., Shtayura, N.S. Computational Models of Fatigue Cracks Growth in Metallic Materials Under the Action of Force and Physicochemical Factors. Mater Sci 54, 465–476 (2019). https://doi.org/10.1007/s11003-019-00206-1
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DOI: https://doi.org/10.1007/s11003-019-00206-1