[1] ARAVAS, N. and MCMEEKING, R. Finite element analysis of void growth near a blunting crack tip. Journal of the Mechanics and Physics of Solids, 33(1), 25-49(1985)
[2] ARAVAS, N. and MCMEEKING, R. Microvoid growth and failure in the ligament between a hole and a blunt crack tip. International Journal of Fracture, 29(1), 21-38(1985)
[3] UNGER, D. J. Linear elastic solutions for slotted plates. Journal of Elasticity, 108(1), 67-82(2012)
[4] HUANG, Z. Y. and KUANG, Z. B. A first order perturbation analysis of a non-ideal crack in a piezoelectric material. International Journal of Solids and Structures, 38(40/41), 7261-7281(2001)
[5] MUSKHELISHVILI, N. I. Some Basic Problems of the Mathematical Theory of Elasticity, Springer Science & Business Media, Berlin (2013)
[6] ENGLAND, A. H. Complex Variable Methods in Elasticity, Dover Publications, Inc., New York (2003)
[7] BELYTSCHKO, T. and BLACK, T. Elastic crack growth in finite elements with minimal remeshing. International Journal for Numerical Methods in Engineering, 45(5), 601-620(1999)
[8] WU, B. J. and TANG, K. Modelling on crack propagation behaviours at concrete matrix-aggregate interface. Fatigue & Fracture of Engineering Materials & Structures, 42(8), 1803-1814(2019)
[9] KNIGHT, M., WROBEL, L., and HENSHALL, J. Fracture response of fibre-reinforced materials with macro/microcrack damage using the boundary element technique. International Journal of Fracture, 121(3/4), 163-182(2003)
[10] SUN, F., DONG, C., and YANG, H. Isogeometric boundary element method for crack propagation based on Bézier extraction of NURBS. Engineering Analysis with Boundary Elements, 99, 76-88(2019)
[11] ZAPPALORTO, M., SALVIATO, M., and MARAGONI, L. Analytical study on the mode III stress fields due to blunt notches with cracks. Fatigue & Fracture of Engineering Materials & Structures, 42(3), 612-626(2019)
[12] GOOGARCHIN, H. S. and MOAZZEZ, K. Analytical solution for free vibration of cracked orthotropic cylindrical shells. International Journal of Mechanical Sciences, 153, 254-270(2019)
[13] HUANG, X., LIU, Y., and HUANG, X. Analytical characterizations of crack tip plastic zone size for central-cracked unstiffened and stiffened plates under biaxial loading. Engineering Fracture Mechanics, 206, 1-20(2019)
[14] LAZZARIN, P., BERTO, F., and RADAJ, D. Fatigue-relevant stress field parameters of welded lap joints:pointed slit tip compared with keyhole notch. Fatigue & Fracture of Engineering Materials & Structures, 32(9), 713-735(2009)
[15] BERTO, F. and LAZZARIN, P. Multiparametric full-field representations of the in-plane stress fields ahead of cracked components under mixed mode loading. International Journal of Fatigue, 46, 16-26(2013)
[16] SIH, G. and TANG, X. S. Dual scaling damage model associated with weak singularity for macroscopic crack possessing a micro/mesoscopic notch tip. Theoretical and Applied Fracture Mechanics, 42(1), 1-24(2004)
[17] FANG, Q. H., SONG, H. P., and LIU, Y. W. Elastic behaviour of an edge dislocation near a sharp crack emanating from a semi-elliptical blunt crack. Chinese Physics B, 19(1), 016102(2010)
[18] HE, T. W. and FENG, M. L. Influence of nanoscale deformation twins near a slant edge crack tip on crack blunting in nanocrystalline metals. Engineering Fracture Mechanics, 184, 286-295(2017)
[19] YU, M., FANG, Q. H., FENG, H., and LIU, Y. W. Effect of special rotational deformation on dislocation emission from interface collinear crack tip in nanocrystalline bi-materials. Acta Mechanica, 227(7), 2011-2024(2016)
[20] TORABI, A., BAHRAMI, B., and AYATOLLAHI, M. On the use of digital image correlation method for determining the stress field at blunt V-notch neighborhood. Engineering Fracture Mechanics, 223, 106768(2020)
[21] BAHRAMI, B., AYATOLLAHI, M., and TORABI, A. Application of digital image correlation method for determination of mixed mode stress intensity factors in sharp notches. Optics and Lasers in Engineering, 124, 105830(2020)
[22] SIH, G. and TANG, X. Triple scale segmentation of non-equilibrium system simulated by macro-micro-atomic line model with mesoscopic transitions. Theoretical and Applied Fracture Mechanics, 44(2), 116-145(2005)
[23] TANG, X. and SIH, G. Weak and strong singularities reflecting multiscale damage:micro-boundary conditions for free-free, fixed-fixed and free-fixed constraints. Theoretical and Applied Fracture Mechanics, 43(1), 5-62(2005)
[24] TANG, K. and LI, S. Interactive creep-fatigue crack growth of 2024-T3 Al sheets:selective transitional functions. Fatigue & Fracture of Engineering Materials & Structures, 38(5), 597-609(2015)
[25] TANG, K., BERTO, F., and WU, H. Fatigue crack growth in the micro to large scale of 7075-T6 Al sheets at different R ratios. Theoretical and Applied Fracture Mechanics, 83, 93-104(2016)
[26] TANG, K., WANG, Z., and BERTO, F. Time-temperature effects in dual scale crack growth of titanium alloys. Theoretical and Applied Fracture Mechanics, 97, 368-375(2018)
[27] TIMOSHENKO, S. P. and GOODIER, J. N. Theory of Elasticity, McGraw Hill, New York (1970)
[28] INGLIS, C. E. Stresses in a plate due to the presence of cracks and sharp corners. Transactions of the Institute of Naval Architects, 55, 219-241(1913)
[29] SHIN, Y. A., YIN, S., LI, X., LEE, S., MOON, S., JEONG, J., and OH, S. H. Nanotwin-governed toughening mechanism in hierarchically structured biological materials. Nature Communications, 7(1), 10772(2016)
[30] MIRZAEIFAR, R., DIMAS, L. S., QIN, Z., and BUEHLER, M. J. Defect-tolerant bioinspired hierarchical composites:simulation and experiment. Acs Biomaterials Science & Engineering, 1(5), 295-304(2015)
[31] BELL, D. and SIEGMUND, T. 3D-printed polymers exhibit a strength size effect. Additive Manufacturing, 21, 658-665(2018)