References
- 1. Bozhydarnyk V. V. (1998), Two-dimensional problems of the theory of elasticity and thermoelasticity of structurally inhomogeneous solids, Svit, Lviv (in Ukrainian).
- 2. Chen Y. Z., Hasebe N., Lee K. Y. (2003), Multiple crack problems in elasticity, Vol. 1. WIT, London.
- 3. Grigolyuk E. I., Filshtinskiy L. A. (1994), Regular piecewisehomogeneous structures with defects, Fizmatgiz, Moscow (in Russian).
- 4. Maksymovych O. (2009), Calculation of the stress state of anisotropic plates with holes and curvilinear cracks accounting for contact of their faces, Herald of Ternopil State Technical University, 2009, No. 3, 36-42 (in Ukrainian).
- 5. Malits P. (2010), Doubly periodic array of thin rigid inclusions in an elastic solid, Q. J. Mech. Appl. Math., 63, No. 2, 115-144.
- 6. Pasternak I. (2012), Doubly periodic arrays of cracks and thin inhomogeneities in an infinite magnetoelectroelastic medium, Eng. Anal. Bound. Elem., 36, No. 5, 799-811.
- 7. Sawruk M. P. (1981), Two-dimensional problems of elasticity for solids with cracks, Naukova dumka, Kyiv (in Russian).
- 8. Sulym H. T. (2007), Bases of mathematical theory of thermoelastic equilibrium of deformable solids with thin inclusions, NTSh, Lviv (in Ukrainian).
- 9. Wang G. S. (2004), The interaction of doubly periodic cracks, Theor. Appl. Fract. Mech., 42, 249-294.
- 10. Xiao J., Jiang C. (2009), Exact solution fro orthotropic materials weakened by doubly periodic cracks of unequal size under antiplane shear, Acta Mechanica Solida Sinica, 22, No. 1, 53-63.
- 11. Xiao J. H., Xu Y. L., Jiang C. P. (2011), Exact solution to the antiplane problem of doubly periodic conducting rigid line inclusions of unequal size in piezoelectric materials, Z. Angew. Math. Mech., 91, No. 5, 413-424.