[1. Benveniste Y. (2006), A general interface model for a three-dimensional curved thin anisotropic interphase between two anisotropic media, J. Mech. Phys. Solids, 54, 708–734.10.1016/j.jmps.2005.10.009]Search in Google Scholar
[2. Chen T. (2001), Thermal conduction of a circular inclusion with variable interface parameter, Int. J. Solids. Struct., 38, 3081–3097.]Search in Google Scholar
[3. Hwu C. (1992), Thermoelastic interface crack problems in dissimilar anisotropic media, Int. J. Solids. Struct., 18, 2077–2090.]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. Jewtuszenko O., Adamowicz F., Grześ P., Kuciej M., Och E. (2014) Analytic and numerical modeling of the process of heat transfer in parts of disc of the brake systems, Publishing House of BUT (in Polish).]Search in Google Scholar
[6. Kattis M. A., Mavroyannis G. (2006), Feeble interfaces in bimaterials, Acta Mech., 185, 11–29.]Search in Google Scholar
[7. Muskhelishvili N.I. (2008), Singular integral equations, Dover publications, New York.]Search in Google Scholar
[8. Pan E., Amadei B. (1999), Boundary element analysis of fracture mechanics in anisotropic bimaterials, Engineering Analysis with Boundary Elements, 23, 683–691.10.1016/S0955-7997(99)00018-1]Search in Google Scholar
[9. Pasternak Ia. (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
[10. Pasternak Ia., Pasternak R., Sulym H. (2013a), A comprehensive study on the 2D boundary element method for anisotropic thermoelectroelastic solids with cracks and thin inhomogeneities, Engineering Analysis with Boundary Elements, 37, No. 2, 419–433.10.1016/j.enganabound.2012.11.002]Search in Google Scholar
[11. Pasternak Ia., Pasternak R., Sulym H. (2013b), 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
[12. Pasternak Ia., Pasternak R., Sulym H. (2014), Boundary integral equations and Green’s functions for 2D thermoelectroelastic bimaterial, Engineering Analysis with Boundary Elements, 48, 87–101.10.1016/j.enganabound.2014.06.010]Search in Google Scholar
[13. Qin Q.H. (2007), Green’s function and boundary elements of multifield materials, Elsevier, Oxford.]Search in Google Scholar
[14. 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
[15. Sulym H.T., Pasternak Ia., Tomashivskyy M. (2014), Boundary element analysis of anisotropic thermoelastic half-space containing thin deformable inclusions, Ternopil Ivan Puluj National Technical University, 2014 (in Ukrainian).]Search in Google Scholar
[16. Ting T.C.T. (1996), Anisotropic elasticity: theory and applications, Oxford University Press, New York.10.1093/oso/9780195074475.001.0001]Search in Google Scholar
[17. Wang X., Pan E. (2010), Thermal Green’s functions in plane anisotropic bimaterials with spring-type and Kapitza-type imperfect intrface, Acta Mech., 209, 115–128.]Search in Google Scholar
[18. Yevtushenko A. A., Kuciej M. (2012), One-dimensional thermal problem of friction during braking: The history of development and actual state, International Journal of Heat and Mass Transfer, 55, 4148–4153.10.1016/j.ijheatmasstransfer.2012.03.056]Search in Google Scholar