References
- 1. Bronshteyn I.N., Semendyaev K.A. (1967), Handbook of mathematics, Science, Moscow.
- 2. Fan M., Yi D.K., Xiao Z.M. (2014), A Zener–Stroh crack interacting with a coated inclusion with generalized Irwin plastic zone correction, International Journal of Solids and Structures, 51 (19–20), 3399-3409.
- 3. Kuz I., Kuz O., Sulym H. (2015) Stress-strain state of elastic plate with an arbitrary smooth notch, Acta Mechanica et Automatica, 9 (4), 241-244.
- 4. Kuz І.S., Моrоz О.І., Kuz О.N. (2019), Strength of elastoplastic plates containing square holes (inclusions) and cuts (thin inclusions) under uniaxial tension, Materials Science, 54 (4), 603–609.
- 5. Monfared M.M., Bagheri R., Yaghoubi R. (2018), The mixed mode analysis of arbitrary configuration of cracks in an orthotropic FGM strip using the distributed edge dislocations, International Journal of Solids and Structures, 130–131, 21-35.
- 6. Muskhelishvili N.I. (1966), Some basic problems of the mathematical elasticity theory, Science, Moscow.
- 7. Nykolyshyn M.M., Opanasovych V.K., Kurotchyn L.R., Slobodyan M.S. (2015), Biaxial tension of a piecewise homogeneous plate with two cracks on the interface of materials with regard for the plastic zones near their tips, Materials Science, 50 (6), 844-850.
- 8. Nykolyshyn M.M., Opanasovych V.K., Kurotchyn L.R., Slobodyan M.S. (2010), Biaxial tension of a homogeneous isotropic plate with two equal coaxial cracks with regard for plastic zones near their tips, Journal of Mathematical Sciences, 168 (5), 643-652.
- 9. Ostash O.P., Chepil R.V., Vira V.V. (2017), The assessment of fatigue life of notched components at uniaxial pulsating loading using the fracture mechanics approach, International Journal of Fatigue,105, 305–311.
- 10. Panasyuk V.V. (1968), Limit equilibrium of brittle bodies with cracks, Naukova Dumka, Kyiv.
- 11. Panasyuk V.V., Lozovyy B.L. (1961), Bending of strips from a straight slit, Applied Mechanics, 7 (6), 627-634.
- 12. Pavazza R. (2000), An approximate solution for thin rectangular orthotropic/isotropic strips under tension by line loads, International Journal of Solids and Structures, 37 (32), 4353-4375.
- 13. Prawoto Y. (2012), How to compute plastic zones of heterogeneous materials: A simple approach using classical continuum and fracture mechanics, International Journal of Solids and Structures, 49 (15–16), 2195-2201.
- 14. Savruk M. P., Osyv P. N., Prokopchuk I. V. (1989), Numerical analysis in the plane problems of crack theory, Naukova dumka, Kyiv.
- 15. Savyn G.V. (1968), Stress distribution near holes, Naukova dumka, Kyiv.
- 16. Shi P.P. (2015), On the plastic zone size of solids containing doubly periodic rectangular-shaped arrays of cracks under longitudinal shear, Mechanics Research Communications, 67, 39-46.
- 17. Sulym H., Opanasovych V., Slobodian M., Bilash O. (2018), Combined bending with tension of isotropic plate with crack considering crack banks contact and plastic zones at its tops, Acta Mechanica et Automatica, 12 (2), 91-95.
- 18. Unger D.J. (2007), Numerical plane stress elastic–perfectly plastic crack analysis under Tresca yield condition with comparison to Dug-dale plastic strip model, Mechanics Research Communications, 34 (4), 325-330.