[1. Bozhydarnyk V., Pasternak I., Sulym H., Oliyarnyk N. (2011), BEM approach for the antiplane shear of anisotropic solids containing thin inhomogeneities, Acta mechanica et automatica, 5(4), 11–16.]Search in Google Scholar
[2. Chen H., Wang Q., Liu G. R., Wang Y., Sun J. (2016), Simulation of thermoelastic crack problems using singular edge-based smoothed finite element method, International Journal of Mechanical Sciences, 115–116, 123-134.10.1016/j.ijmecsci.2016.06.012]Search in Google Scholar
[3. Hou P.F. (2011), 2D general solution and fundamental solution for orthotropic thermoelastic materials, Engineering Analysis with Boundary Elements, 35, 56–60.10.1016/j.enganabound.2010.04.007]Search in Google Scholar
[4. Hwu C. (2010), Anisotropic elastic plates, Springer, London.10.1007/978-1-4419-5915-7]Search in Google Scholar
[5. Li X.Y. (2012), Exact fundamental thermo-elastic solutions of a transversely isotropic elastic medium with a half infinite plane crack, International Journal of Mechanical Sciences, 59(1), 83-94.10.1016/j.ijmecsci.2012.03.007]Search in Google Scholar
[6. Mukherjee Y.X. (1999), Thermoelastic fracture mechanics with regularized hypersingular boundary integral equations, Engineering Analysis with Boundary Elements, 23, 89–96.10.1016/S0955-7997(98)00064-2]Search in Google Scholar
[7. Pasternak I., Pasternak R., Sulym H. (2013), Boundary integral equations for 2D thermoelasticity of a half-space with cracks and thin inclusions, Engineering Analysis with Boundary Elements, 37, 1514–1523.10.1016/j.enganabound.2013.08.008]Search in Google Scholar
[8. Pasternak I. (2012), Boundary integral equations and the boundary element method for fracture mechanics analysis in 2D anisotropic thermoelasticity, Engineering Analysis with Boundary Elements, 36(12), 1931–1941.10.1016/j.enganabound.2012.07.007]Search in Google Scholar
[9. Qin Q. (1999), Thermoelectroelastic analysis of cracks in piezoelectric half-plane by BEM, Computational Mechanics, 23, 353–360.10.1007/s004660050415]Search in Google Scholar
[10. Şeremet V. (2011), Deriving exact Green’s functions and integral formulas for a thermoelastic wedge, Engineering Analysis with Boundary Elements, 35(3), 527-532.10.1016/j.enganabound.2010.08.016]Search in Google Scholar
[11. Sherief H.H., Abd El-Latief A.M. (2014), Application of fractional order theory of thermoelasticity to a 2D problem for a half-space, Applied Mathematics and Computation, 248, 584-592.10.1016/j.amc.2014.10.019]Search in Google Scholar
[12. Shiah Y.C. (2000), Fracture mechanics analysis in 2-D anisotropic thermoelasticity using BEM, CMES, 1(3), 91–99.]Search in Google Scholar
[13. Sulym H.T. (2007), Bases of mathematical theory of thermo-elastic equilibrium of solids containing thin inclusions, Research and Publishing center of NTSh, 2007 (in Ukrainian).]Search in Google Scholar
[14. Tokovyy Y., Ma C-C. (2009), An explicit-form solution to the plane elasticity and thermoelasticity problems for anisotropic and inhomogeneous solids, Int J Solids Struct, 46(21), 3850–9.10.1016/j.ijsolstr.2009.07.007]Search in Google Scholar
[15. Woo H-G., Li H. (2011), Advanced functional materials, Springer, London.10.1007/978-3-642-19077-3]Search in Google Scholar
[16. Wu W-L. (2009), Dual Boundary Element Method Applied to Antiplane Crack Problems, Mathematical Problems in Engineering, doi:10.1155/2009/132980.10.1155/2009/132980]Search in Google Scholar
[17. Yang W., Zhou Q., Zhai Yu, Lyu D., Huang Y., Wang J., Jin X., Keer M.L., Wang Q.J. (2019), Semi-analytical solution for steady state heat conduction in a heterogeneous half space with embedded cuboidal inhomogeneity, International Journal of Thermal Sciences, 139, 326-338.10.1016/j.ijthermalsci.2019.02.019]Search in Google Scholar