[1]
S. Chandrakanth, P. Pandey (1995). An isotropic damage model for ductile material. Engineering Fracture Mechanics 50, 457-465.
DOI: 10.1016/0013-7944(94)00214-3
Google Scholar
[2]
B. Wang, N. Hu, Y. Kurobane, Y. Makino, S. Lie (2000). Damage criterion and safety assessment approach to tubular joints. Engineering Structures 22, 424–434.
DOI: 10.1016/s0141-0296(98)00134-5
Google Scholar
[3]
C. Chen, O. Kolednik, J. Heerens, F. Fischer (2005). Three-dimensional modeling of ductile crack growth: Cohesive zone parameters and crack tip triaxiality. Engineering Fracture Mechanics 72, 2072-2094.
DOI: 10.1016/j.engfracmech.2005.01.008
Google Scholar
[4]
M. Anvari, I. Scheider, C. Thaulow C (2006). Simulation of dynamic ductile crack growth using strain-rate and triaxiality-dependent cohesive elements. Engineering Fracture Mechanics 73, 2210–2228.
DOI: 10.1016/j.engfracmech.2006.03.016
Google Scholar
[5]
Y. Kim, J. Kim, S. Cho (2004). 3-D constraint effects on J testing and crack tip constraint in M(T), SE(B), SE(T) and C(T) specimens: numerical study. Engineering Fracture Mechanics 71, 1203-1218.
DOI: 10.1016/s0013-7944(03)00211-x
Google Scholar
[6]
G. Mirone (2007). Role of stress triaxiality in elastoplastic characterization and ductile failure prediction. Engineering Fracture Mechanics 74, 1203-1221.
DOI: 10.1016/j.engfracmech.2006.08.002
Google Scholar
[7]
B. Macdonald, J. Pajot J (1990). Stress intensity factors for side-grooved fracture specimens. Journal of Testing and Evaluation 18, 281-285.
DOI: 10.1520/jte12485j
Google Scholar
[8]
A. Bakker (1992). Three-dimensional constraint effects on stress intensity distributions in plate geometries with through-thickness cracks. Fatigue and Fracture of Engineering Materials and Structures 15, 1051-1069.
DOI: 10.1111/j.1460-2695.1992.tb00032.x
Google Scholar
[9]
A. Kotousov, C. Wang (2002). Three dimensional stress constraint in an elastic plate with a notch. International Journal of Solids and Structures 39, 4311-4326.
DOI: 10.1016/s0020-7683(02)00340-2
Google Scholar
[10]
F. Berto, P. Lazzarin, C. Wang (2004) Three-dimensional linear elastic distributions of stress and strain energy density ahead of V-shaped notched in plates of arbitrary thickness. International Journal of Fracture 127, 265-282.
DOI: 10.1023/b:frac.0000036846.23180.4d
Google Scholar
[11]
A. Kotousov, P. Lazzarin, F. Berto, S. Hardinga (2010). Effect of the thickness on elastic deformation and quasi-brittle fracture of plate components. Engineering Fracture Mechanics 77, 1665-1681.
DOI: 10.1016/j.engfracmech.2010.04.008
Google Scholar
[12]
R. Branco, J. Silva, V. Infante, F.V. Antunes, F. Ferreira (2010). Using a standard specimen for crack propagation under plain strain conditions. International Journal of Structural Integrity 1, 332-343.
DOI: 10.1108/17579861011099169
Google Scholar
[13]
W. Burton, G. Sinclair, J. Solecki, J. Swedlow (1984). On the implications for LEFM of the three-dimensional aspects in some crack/surface intersection problems. International Journal of Fracture 25, 3-32.
DOI: 10.1007/bf01152747
Google Scholar
[14]
K. Narayana, B. Dattaguru, T. Ramamurthy, K. Vijayakumar (1994). A general procedure for modified crack closure integral in 3D problems with cracks. Engineering Fracture Mechanics 48, 167-176.
DOI: 10.1016/0013-7944(94)90076-0
Google Scholar
[15]
F. Antunes, J. Ferreira, C. Branco, J. Byrne (2000). Stress intensity factor solutions for corner cracks under mode I loading. Fatigue and Fracture of Engineering Materials and Structures 23, 81-90.
DOI: 10.1046/j.1460-2695.2000.00215.x
Google Scholar
[16]
D. Camas , J. Garcia, A. Gonzalez (2011). Numerical study of the thickness transition in-bi-dimensional specimen cracks. International Journal of Fatigue 33, 921-928.
DOI: 10.1016/j.ijfatigue.2011.02.006
Google Scholar
[17]
D. Camas , J. Garcia, A. Gonzalez (2012). Crack front curvature: Influence and effects on the crack tip fields in bi-dimensional specimens. International Journal of Fatigue 44, 41-50.
DOI: 10.1016/j.ijfatigue.2012.05.012
Google Scholar
[18]
M. Gilchrist, R. Smith (1991). Finite element modelling of fatigue crack shapes. Fatigue and Fracture of Engineering Materials and Structures 6, 617-626.
DOI: 10.1111/j.1460-2695.1991.tb00691.x
Google Scholar
[19]
A. Carpinteri (1992). Elliptical-arc surface cracks in round bars. Fatigue and Fracture of Engineering Materials and Structures 15, 1141-1153.
DOI: 10.1111/j.1460-2695.1992.tb00039.x
Google Scholar
[20]
T. Nykänen (1996). Fatigue crack growth simulations based on free front shape development. Fatigue and Fracture of Engineering Materials and Structures 19, 99-109.
DOI: 10.1111/j.1460-2695.1996.tb00935.x
Google Scholar
[21]
X. Lin, R. Smith (1999). Finite element modelling of fatigue crack growth of surface cracked plates. Part I: The numerical technique. Engineering Fracture Mechanics 63, 503-522.
DOI: 10.1016/s0013-7944(99)00040-5
Google Scholar
[22]
F. Antunes, J. Ferreira, J. Costa, C. Capela (2002). Fatigue life predictions in polymer particle composites. International Journal of Fatigue 24, 1095-1105.
DOI: 10.1016/s0142-1123(02)00016-6
Google Scholar
[23]
W. Lee, J. Lee (2004). Successive 3D analysis technique for characterization of fatigue crack growth behaviour in composite-repaired aluminum plate. Composite Structures 66, 513-520.
DOI: 10.1016/j.compstruct.2004.04.074
Google Scholar
[24]
C. Gardin, S. Courtin, G. Bézine, D. Bertheau, H. Hamouda (2007). Numerical simulation of fatigue crack propagation in compressive residual stress fields of notched round bars, Fatigue and Fracture of Engineering Materials and Structures 30, 231-242.
DOI: 10.1111/j.1460-2695.2007.01101.x
Google Scholar
[25]
R. Branco, F.V. Antunes (2008). Finite element modelling and analysis of crack shape evolution in mode-I fatigue middle-cracked tension specimens. Engineering Fracture Mechanics 75, 3020-337.
DOI: 10.1016/j.engfracmech.2007.12.012
Google Scholar
[26]
R. Branco, F.V. Antunes, J.D. Costa (2012). Lynx: A user-friendly computer application for simulating fatigue growth of planar cracks using FEM. Computer Applications in Engineering Education.
DOI: 10.1002/cae.20578
Google Scholar
[27]
R. Branco, F.V. Antunes, R. Martins (2008). Modelling fatigue crack propagation in CT specimens, Fatigue and Fracture of Engineering Materials and Structures 31, 452-465.
DOI: 10.1111/j.1460-2695.2008.01241.x
Google Scholar
[28]
R. Branco, F.V. Antunes, J.D. Costa (2012). Determination of the Paris law constants in round bars from beach marks on fracture surfaces. Engineering Fracture Mechanics 96, 96-106.
DOI: 10.1016/j.engfracmech.2012.07.009
Google Scholar
[29]
R. Branco, F.V. Antunes, D. Rodrigues (2008). Influence of through-thickness crack shape on plasticity induced crack closure. Fatigue and Fracture of Engineering Materials and Structures 31, 209-220.
DOI: 10.1111/j.1460-2695.2008.01216.x
Google Scholar
[30]
R. Branco, F.V. Antunes, J. Ferreira, J. Silva (2009). Determination of Paris Law constants with a reverse engineering technique, Engineering Failure Analysis 16, 631-638.
DOI: 10.1016/j.engfailanal.2008.02.004
Google Scholar