PSI - Issue 5

Anastasiia Kostina et al. / Procedia Structural Integrity 5 (2017) 302–309 Anastasiia Kostina et al. / Structural Integrity Procedia 00 (2017) 000 – 000

308

7

Acknowledgements The reported study was funded by Russian Foundation for Basic Research according to the research projects No. 16-31- 00156 мол_a and No. 16 -48-590148.

References

Kachanov, L.M., 1958. Time of the rupture process under creep conditions. Izvestiya Akademii Nauk SSR 8, 26 – 31. Lemaitre, J., 1985. A continuous damage mechanics model for ductile fracture. Journal of Engineering Materials and Technology 107, 83 – 89. Altenbach, H., Skrzypek, J.J., 1999. Creep and Damage in Materials and Structures. Springer, Wien, New York. Onat, E.T., Leckie, F.A., 1988. Representation of mechanical behavior in the presence of changing internal structure. Journal of Applied Mechanics 55, 1 – 10. Bammann, D.J., Aifantis, E.C., 1989. A damage model for ductile metals. Nuclear Engineering and Design 116, 355 – 362. Krajcinovic, D., 1996. Damage Mechanics. Elsevier, Amsterdam. Voyiadjis, G.Z., Park, T., 1999. The kinematics of damage for finite strain elasto-plastic solids. International Journal of Engineering Science 37, 803 – 830. Chaboche, J.L., 2008. A review of some plasticity and viscoplasticity constitutive theories. International Journal of Plasticity 24, 1642 – 1693. Othman, A.M., Dyson, B.F., Hayhurst, D.R., Lin, J., 1994. Continuum damage mechanics modelling of circumferentially notched tension bars undergoing tertiary creep with physically based constitutive equations. Acta Metallurgica et Materialia 42, 597 – 611. Fremond, M., Nedjar, B., 1995. Damage in concrete: the unilateral phenomenon. Nuclear Engineering and Design 156, 323 – 335. Lee, J., Fenves, G.L., 1998. Plastic-damage model for cyclic loading of concrete structures. Journal of Engineering Mechanics 124, 892 – 900. Murakami, S., 1988. Mechanical modeling of material damage. Journal of Applied Mechanics 55, 280 – 286. Desmorat, R., Gatuingt, F., Ragueneau F., 2007. Nonlocal anisotropic damage model and related computational aspects for quasi-brittle materials. Engineering Fracture Mechanics 74, 1539-1560. Ortiz, M., 1985. A constitutive theory for the inelastic behavior of concrete. Mechanics of Materials 4, 67 – 93. Ju, J.W., 1989. On energy-based coupled elastoplastic damage theories: constitutive modeling and computational aspects. International Journal of Solids and Structures 25, 803 – 833. Chaboche, J.L., 1993. Development of continuum damage mechanics for elastic solids sustaining anisotropic and unilateral damage. International Journal of Damage Mechanics 2, 311 – 329. Lubarda, V.A., Krajcinovic, D., 1993. Damage tensors and the crack density distribution. International Journal of Solids and Structures 30, 2859 – 2877. Cauvin, A., Testa, R.B., 1999. Damage mechanics: basic variables in continuum theories. International Journal of Solids and Structures 36, 747 – 761. Neuber, H., 1958. Theory of Notch Stresses. Springer, Berlin. Peterson, R. E., 1959. Notch sensitivity, in “Metal Fatigue” . In: Sines, G., Waisman, J.L. (Ed.). MacGraw-Hill, New York, pp. 293 – 306. Belnoue, J.P., Garnham, B., Bache, M., Korsunsky, A.M., 2010. The use of coupled nonlocal damage-plasticity to predict crack growth in ductile metal plates. Engineering Fracture Mechanics 77, 1721-1729. Mediavilla, J., Peerlings, R.H.J., Geers, M.G.D., 2006. Discrete crack modelling of ductile fracture driven by non-local softening plasticity. International Journal for Numerical Methods in Engineering 66, 661-688. Jirasek, M., Rolshoven, S., 2003. Comparison of integral-type nonlocal plasticity models for strain-softening materials. International Journal of Engineering Science 41, 1553-1602. Nguyen, G.D., Korsunsky, A.M., Belnoue J.P-H., 2015. A nonlocal coupled damage-plasticity model for the analysis of ductile failure. International Journal of Plasticity 64, 56 – 75. Abu Al-Rub, R.K., Voyiadjis, G.Z., 2006. A physically based gradient plasticity theory. International Journal of Plasticity 22, 654 – 684. Peerlings, R.H.J., Poh, L.H., Geers, M.G.D., 2012. An implicit gradient plasticity – damage theory for predicting size effects in hardening and softening. Engineering Fracture Mechanics 95, 2 – 12. Taylor, D., 2008. The theory of critical distances. Engineering Fracture Mechanics 75, 1696 – 1705. Susmel, L., Taylor, D., 2008. On the use of the Theory of Critical Distances to predict static failures in ductile metallic materials containing different geometrical features. Engineering Fracture Mechanics 75, 4410-4421. Susmel, L., 2006. The Theory of Critical Distances: Applications in Fatigue , in: “ Fracture of Nano and Engineering Materials and Structures ” . In: Gdoutos, E.E. (Ed.). Springer, Dordrecht. Yin, T., Tyas, A., Plekhov, O., Terekhina, A., Susmel., L. 2014. On the use of the Theory of Critical Distances to estimate the dynamic strength of notched 6063-T5 aluminium alloy. Frattura ed Integrita Strutturale 30, 220-225. Yin, T., Tyas, A., Plekhov, O., Terekhina, A., Susmel., L, 2015. A novel reformulation of the Theory of Critical Distances to design notched metals against dynamic loading. Materials & Design 69, 197-212. Plekhov, O.A., Naimark, O.B., 2009. Theoretical and experimental study of energy dissipation in the course of strain localization in iron. Journal of Applied Mechanics and Technical Physics 50, 127 – 136. Naimark, O.B., 2003. Collective Properties of Defect Ensembles and Some Nonlinear Problems of Plasticity and Fracture, Physical Mesomechanics 6, 39 – 63.

Made with FlippingBook - Online catalogs