Issue 45

O. Reut et alii, Frattura ed Integrità Strutturale, 45 (2018) 183-190; DOI: 10.3221/IGF-ESIS.45.16 190 [3] Guz, A. N., Kubenko, V. D. and Cherevko, M. A. (1978). Diffraction of elastic waves(in Russian), Naukova dumka, Kyiv. [4] Mykhas’kiv, V., Stankevych, V., Zhbadynskyi, I. and Zhang, Ch. (2009). 3-D dynamic interaction between a penny- shaped crack and a thin interlayer joining two elastic half-spaces, International Journal of Fracture, 159(2), pp. 137-149. [5] Slepyan, L. I., Mechanics of cracks (in Russian), Sudostroenie, Leningrad (1990). [6] Mnev, E. N. and Perzev, A. K. (1970). Hydroelasticity of shells (in Russian), Sudostroenie, Leningrad. [7] Vilde, M. V., Kaplunov, Yu. D. and Kossovich, L. Yu. (2010). Boundary and interfacial resonance effects in elasticity bodies (in Russian), Fizmatgiz, Moscow. [8] Kit, G. S. and Khay, M. V. (1989). Method of potentials in three-dimensional problems for thermoelasticity bodies with cracks (in Russian), Naukova dumka, Kyiv. [9] Sladek, V. and Sladek, J. (1984). Transient elastodynamic three-dimensional problems in cracked bodies/Applied Mathematical Modelling, 8(1), pp. 2-10. [10] Guz, A.N., Guz, I.A., Men’shikov, A.V. and Men’shikov, V.A. (2011). Stress-intensity factors for materials with interface cracks under harmonic loading, Int Appl Mech, 46, pp. 1093. DOI: 10.1007/s10778-011-0401-1. [11] Savruk, M. P., Osiv, P. N. and Prokopchuk, I. V. (1989). Numerical analysis in plane problems of the crack’s theory (in Russian), Naukova dumka, Kyiv. [12] Di Cocco, V. and Iacoviello, F. (2017). Ductile cast irons: Microstructure influence on the damaging micromechanisms in overloaded fatigue cracks, Engineering Failure Analysis, 82, pp. 340-349. [13] Toribio, J., Gonzàles, B. and Matos, J.C. (2017). Crack tip field in circumferentially-cracked round bar (CCRB) in tension affected by loss of axial symmetry, Frattura ed Integrità Strutturale, 41, pp. 139-142. DOI: 10.3221/IGF-ESIS.41.19. [14] Peron, M., Razavi, S.M.J., Berto, F. and Torgersen, J. (2017). Notch stress intensity factors under mixed mode loadings: an overview of recent advanced methods for rapid calculation, Frattura ed Integrità Strutturale, 42, pp. 196-204. DOI: 10.3221/IGF-ESIS.42.21. [15] Popov, G.Ya. (1982). The elastic stress' concentration around dies, cuts, thin inclusions and reinforcements (in Russian), Nauka, Moskow. [16] Popov, V. G., (1995). The vertical oscillations of a boundary hard inclusion under harmonic loading, Applied Mechanics, 76(31), pp. 46-54. [17] Vaisfel’d, N.D., (2005). Time-dependent problems of the concentration of elastic stresses near a conical defect, Journal of Applied Mathematics and Mechanics, 69(3), pp. 427-437. [18] Vaisfel’d, N.D. and Popov, G.Ya., (2001). The stress concentration around a semi-infinite cylindrical crack during the shock loading of an elastic medium by a centre of rotation, Journal of Applied Mathematics and Mechanics, 65(3), pp. 509-518. [19] Reut, V. V., Fesenko, H. O., Vaysfel’d, N. and Zhuravlova, Z., (2017). Orthogonal polynomials method and its generalization at some new problems of fracture mechanics/ June 2017, Conference 14-th Intern. Conference on Fracture (ICF 14), Rhodes, Greece. [20] Prudnikov, A.P., Brychkov, Yu. A. and Marichev, O. M., (1984). Integrals and series: Special functions. M.: Nauka (in Russian).