[1] K. C. Jane, C. C. Hong, Thermal bending analysis of laminated orthotropic plates by the generalized differential quadrature method, Mechanics Research Communications, 27(2), 2000, 157-164.
[2] M. E. Mathews, M. S. Shabna, Thermal-static structural analysis of isotropic rectangular plates, IOSR Journal of Mechanical and Civil Engineering, 11(5), 2014, 36-45.
[3] K. C. Deshmukh, M. V. Khandait, R. Kumar, Thermal stresses in a simply supported plate with thermal bending moments with heat sources, Materials Physics and Mechanics, 21, 2014, 135-146.
[4] X. Cheng, J. Fan, Thermal bending of Rectangular Thin Plate with two opposite edges clamped, one edge simply supported and one edge free, KSCE Journal of Civil Engineering-Seoul, 20(1), 2016, 333-342.
[5] I. A. Okumura, Y. Honda, J. Yoshimura, An analysis for thermal-bending stresses in an annular sector by the theory of moderately thick plates, Structural Engineering, 6(2), 1989, 347-356.
[6] Z. Dong, W. Peng, J. Li, F. Li, Thermal bending of circular plates for non-axisymmetrical problems, World Journal of Mechanics, 1(2), 2011, 44-49.
[7] E. Ventsel, T. Krauthammer, Thin plates and shells theory, analysis and applications, Marker Dekker., New York (2001).
[8] P. A. A. Laura, C. Rossit, Thermal bending of thin, anisotropic, clamped elliptic plates, Ocean Engineering, 26(5), 1998, 485-488.
[9] K. Sato, Bending of a simply-supported elliptical plate under the combined action of uniform lateral load and in-plane force, Theoretical and Applied Mechanics-Japan, 54, 2005, 31-44.
[10] P. Bhad, V. Varghese, L. Khalsa, Thermoelastic theories on elliptical profile objects: An overview and perspective, International Journal of Advances in Applied Mathematics and Mechanics, 4(2), 2016, 12-60.
[11] P. Bhad, V. Varghese, L. Khalsa, Heat source problem of thermoelasticity in an elliptic plate with thermal bending moments, Journal of Thermal Stresses, 40(1), 2016, 96-107.
[12] P. Bhad, V. Varghese, L. Khalsa, Thermoelastic-induced vibrations on an elliptical disk with internal heat sources, Journal of Thermal Stresses, 40(4), 2016, 502-516.
[13] T. Dhakate, V. Varghese, L. Khalsa, Integral transform approach for solving dynamic thermal vibrations in the elliptical disk, Journal of Thermal Stresses, 40(9), 2017, 1093-1110.
[14] R. K. Gupta, A finite transform involving Mathieu functions and its application, Proceedings of the National Academy of Sciences, India Section A, 30(6), 1964, 779-795.
[15] N. W. McLachlan, Theory and Application of Mathieu function, Oxford Univ. Press, Pp. 21, 27, 159, 175-176, 1947.
[16] V. Varghese and N. W. Khobragade, Alternative solution of transient heat conduction in a circular plate with radiation, International Journal of Applied Mathematics, 20(8), 2007, 1133–1140.