PSI - Issue 51

Yu.G. Matvienko et al. / Procedia Structural Integrity 51 (2023) 76–80 Yu.G. Matvienko / Structural Integrity Procedia 00 (2022) 000–000

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Ding, P., Wang, X., 2012. An Estimation Method for the Determination of the Second Elastic–Plastic Fracture Mechanics Parameters. Engineering Fracture Mechanics 79, 295–311. Matvienko, Yu.G., Morozov, E.M., 2004. Calculation of the Energy J-Integral for Bodies with Notches and Cracks. International Journal Fracture 125, 249-261. Matvienko, Yu.G., Nikishkov, G.P., 2017. Two-Parameter J-A Concept in Connection with Crack-Tip Constraint. Theoretical and Applied Fracture Mechanics 92, 306-317. Nikishkov, G.P., 1995. An Algorithm and a Computer Program for the Three-Term Asymptotic Expansion of Elastic–Plastic Crack Tip Stress and Displacement Fields. Engineering Fracture Mechanics 50, 65–83. Nikishkov, G.P, Bruckner-Foit, A., Munz, D., 1995. Calculation of the Second Fracture Parameter for Finite Cracked Bodies Using a Three Term Elastic-Plastic Asymptotic Expansion. Engineering Fracture Mechanics 52, 685-701. Nikishkov, G.P, Matvienko, Yu.G., 2016. Elastic-plastic Constraint Parameter A for Test Specimens with Thickness Variation. Fatigue and Fracture of Engineering Materials and Structures 39, 939-949. In: Sumpter, J.D.G., 1993. An Experimental Investigation of the T-Stress Approach, in: “ Constraint E ff ects in Fracture, ASTM STP 1171 ”. Hackett, E.M., Schwalbe, K.-H., Dodds, R.H. (Eds). ASTM, Philadelphia, 492-502. Yang, S., Chao, Y.J., Sutton, M.A., 1993. Higher-Order Asymptotic Fields in a Power Law Hardening Material. Engineering Fracture Mechanics 45, 1-20.

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