8. Bibliography#

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  1. The Rupture of Materials, Clément Lemaignan, Editions EDP Sciences, ISBN 2-86883-642-9, 2003.

  1. Griffith AA (1921). The phenomena of rupture and flow in solids. Philosophical Transactions of the Royal Society of London 221:163-198.

  2. Frankfurt GA, Marigo JJ (1998) Revisiting brittle fracture as an energy minimization problem. Journal of the Mechanics and Physics of Solids 46 (8) :1319-1342.

  1. Wadier Y., Le Hoai Nam, Bargellini Renaud, An energy approach to predict cleavage fracture under non-proportional loading, Engineering Fracture Mechanics 97 (2013) 30—51 (2013) 30—51.

  1. Beremin F (1981). A local criterion for cleavage fracture of a nuclear pressure vessel steel, Metall. Trans. 14A, pp 2277-2287.

  2. Lefevre W, Barbier G, Masson R, Rousselier G (2002). A modified Beremin model to simulate the warm pre-stress effect, Nuclear Engineering and Design, 216 (1-3), pp 27-42.

  1. Tanguy B, Bouchet C, Bordet S, Besson J, Besson J, A Pineau A (2006), Towards a better understanding of the cleavage in RPV steels: Local mechanical conditions and evaluation of a nucleation enriched Weibull model and of the Beremin model and of the Beremin model over a large temperature range, in: 9th European Mechanics of Materials Conference, Moret-sur-Loing, France.

  1. McMeeking R M (1977). Finite deformation analysis of crack tip opening in elastic plastic materials and implications for fracture, J. Mech. Phys. Solids, 25, pp. 357-381.

  1. Bordet S R, Karstensen A R, Knowles D M, Wiesner C S (2005). A new statistical local criterion for cleavage fracture in steel. Part I: model presentation, Eng. Frac. Mech., Vol. 72, pp.435-452, 2005.

  1. Le Corre V., Study of the ductile tear/brittle fracture competition: application to the mechanical strength of C-Mn steel tubes and their welded joins, doctoral thesis from the University of Lille 1, 2006.