13th International Conference on Fracture June 16–21, 2013, Beijing, China -10- [4] Rice, J.R., and Rosengren, G.F., 1968. Plane Strain Deformation Near a Crack Tip in a Power-Law Hardening Material. J. Mech. Phys. Solids 16 (1): 1-12. [5] Ritchie, R.O., Knott, J.F., and Rice, J.R., 1973. On the Relationship Between Tensile Stress and Fracture Toughness in Mild Steel. Journal of the Mechanics and Physics of Solids, Vol. 21: 395-410. [6] Yang, S., Chao, Y.J., and Sutton, M.A., 1993. Higher Order Asymptotic Crack Tip Fields in a Power-Law Hardening Material. Engineering Fracture Mechanics 45 (1): 1-20. [7] Yang, S., Chao, Y.J., and Sutton, M.A., 1993. Complete Theoretical Analysis for Higher Order Asymptotic Terms and the HRR Zone at a Crack Tip for Mode I and Mode II Loading of a Hardening Material. Acta Mechanica 98 (1): 79-98. [8] Chao, Y.J., Yang, S., and Sutton, M.A., 1994. On the Fracture of Solids Characterized by One or Two Parameters: Theory and Practice. Journal of the Mechanics and Physics of Solids 42 (1): 629-647. [9] Chao, Y.J. and Ji, W., 1995. Cleavage Fracture Quantified by J and A2. Constraint Effects in Fracture Theory and Applications: Second Volume. ASTM STP 1244, Mark Kirk and Ad Bakker, Eds., American Society for Testing and Materials, Philadelphia, PA. [10] Hohe, J., Hebel, J., Friedmann, V., and Siegele, D., 2007. Probabilistic failure assessment of ferritic steels using the master curve approach including constraint effects. Engineering Fracture Mechanics 74: 1274-1292. [11] Hohe, J., Luckow, S., Hardenack, V., Sguaizer, Y., and Siegele, D., 2011. Enhanced fracture assessment under biaxial external loads using small scale cruciform bending specimens. Engineering Fracture Mechanics 78: 1876-1894. [12] Scibetta, M., Schuurmans, J., and Lucon, E., 2008.Experimental Study of the Fracture Toughness Transferability to Pressurized Thermal Shock Representative Loading Conditions. Journal of ASTM International 5 (9): 1-14. [13] Chao, Y.J. and Zhang, Li, 1997. ME-Report 97-1: Tables of Plane Strain Crack Tip Fields: HRR and Higher Order Terms. Department of Mechanical Engineering, University of South Carolina. [14] Abaqus, 2010. Abaqus/CAE User’s Manual. Version 6.10. [15] Ritchie, R.O., Server, W.L., and Wullaert, R.A., 1979. Critical Fracture Stress and Fracture Strain Models for the Prediction of Lower and Upper Shelf Toughness in Nuclear Pressure Vessel Steels. Metallurgical Transactions A 10A: 1557-1570. [16] Bates, R.C., 1987. Micromechanical Modeling for Prediction of Lower Shelf, Transition Region, and Upper Shelf Fracture Properties. Fracture Mechanics: Microstructure and Micromechanisms (Papers presented at the 1987 ASM Material Science Seminar) 1: 131-168. [17] Wang, Z.X., Li, H.M., Chao, Y.J., and Lam, P.S., 2008. Prediction of Characteristic Length and Fracture Toughness in Ductile-Brittle Transition (PVP2008-61608). 2008 ASME Pressure Vessels and Piping Division Conference, Chicago, Illinois. [18] Hohe, J., Hebel, J., Friedmann, V., and, Siegele, D., 2007. Probabilistic failure assessment of ferritic steels using the master curve approach including constraint effects. Engineering Fracture Mechanics 74 (1): 1274-1292. [19] Lidbury, D. P. G., Sherry, A. H., Bass, B. R., Gilles, P., Connors, D., Eisele, U., Keim, E., Keinanen, H., Wallin, K., Lauerova, D., Marie, S., Nagel, G., Nilsson, K., Siegle, D., Wadier, Y., 2006. Validation of constraint-based methodology in structural integrity of ferritic steels for nuclear reactor pressure vessels. Fatigue and Fracture of Engineering Materials & Structures 29: 829-849. [20] Keim, E., RPV integrity assessment using advanced fracture mechanics tools and multi scale modeling. Regional workshop on Structural Integrity on LWR, Belo Horizonte, Brazil, 23-26 June 2009.
RkJQdWJsaXNoZXIy MjM0NDE=