[1] R. H. Plaut, Generalized Reissner analysis of large axisymmetric deflections of thin circular and annular plates, International Journal of Solids and Structures, Vol. 203, pp. 131-137, 2020.
[2] Z. Jing, L. Duan, Discrete Ritz method for buckling analysis of arbitrarily shaped plates with arbitrary cutouts, Thin-Walled Structures, Vol. 193, pp. 111294, 2023.
[3] R. M. Tantawy, A. M. Zenkour, Bending Response of a Rotating Viscoelastic Functionally Graded Porous Disk with Variable Thickness, Journal of Computational Applied Mechanics, Vol. 54, No. 4, pp. 482-500, 2023.
[4] B. Yang, S. Kitipornchai, Y.-F. Yang, J. Yang, 3D thermo-mechanical bending solution of functionally graded graphene reinforced circular and annular plates, Applied Mathematical Modelling, Vol. 49, pp. 69-86, 2017.
[5] P. Van Vinh, N. Van Chinh, A. Tounsi, Static bending and buckling analysis of bi-directional functionally graded porous plates using an improved first-order shear deformation theory and FEM, European Journal of Mechanics-A/Solids, Vol. 96, pp. 104743, 2022.
[6] R. Tantawy, A. M. Zenkour, Effect of Porosity and Hygrothermal Environment on FGP Hollow Spheres under Electromechanical Loads, Journal of Applied and Computational Mechanics, Vol. 8, No. 2, pp. 710-722, 2022.
[7] S. Levyakov, Wrinkling of pressurized circular functionally graded plates under thermal loading, Thin-Walled Structures, Vol. 137, pp. 284-294, 2019.
[8] R. Tantawy, A. Zenkour, Effects of Porosity, Rotation, Thermomagnetic, and Thickness Variation on Functionally Graded Tapered Annular Disks, Information Sciences Letters, Vol. 12, No. 3, pp. 1133–1150 2023.
[9] M. Najafizadeh, M. Eslami, First-order-theory-based thermoelastic stability of functionally graded material circular plates, AIAA journal, Vol. 40, No. 7, pp. 1444-1450, 2002.
[10] M. Najafizadeh, B. Hedayati, Refined theory for thermoelastic stability of functionally graded circular plates, Journal of thermal stresses, Vol. 27, No. 9, pp. 857-880, 2004.
[11] R. Tantawy, A. M. Zenkour, Even and Uneven Porosities on Rotating Functionally Graded Variable-thickness Annular Disks with Magneto-electro-thermo- mechanical Loadings, Journal of Applied and Computational Mechanics, Vol. 9, No. 3, pp. 695-711, 2023.
[12] M. N. Allam, R. Tantawy, A. M. Zenkour, Thermoelastic stresses in functionally graded rotating annular disks with variable thickness, Journal of Theoretical and Applied Mechanics, Vol. 56, No. 4, pp. 1029-1041, 2018.
[13] M. Ghorashi, M. Daneshpazhooh, Limit analysis of variable thickness circular plates, Computers & Structures, Vol. 79, No. 4, pp. 461-468, 2001.
[14] H.-L. Dai, T. Dai, X. Yan, Thermoelastic analysis for rotating circular HSLA steel plates with variable thickness, Applied Mathematics and Computation, Vol. 268, pp. 1095-1109, 2015.
[15] A. R. Khorshidvand, M. Jabbari, M. Eslami, Thermo-electro-mechanical buckling of shear deformable hybrid circular functionally graded material plates, Mechanics of Advanced Materials and Structures, Vol. 22, No. 7, pp. 578-590, 2015.
[16] S. E. Alavi, M. M. Shirbani, A. M. Hassani, Analytical investigation of the effect of temperature difference between layers of unimorph piezoelectric harvesters, Iranian Journal of Science and Technology, Transactions of Mechanical Engineering, Vol. 48, No. 1, pp. 293-306, 2024.
[17] M. Bayat, B. Sahari, M. Saleem, A. Hamouda, J. Reddy, Thermo elastic analysis of functionally graded rotating disks with temperature-dependent material properties: uniform and variable thickness, International Journal of Mechanics and Materials in Design, Vol. 5, pp. 263-279, 2009.
[18] Y.-L. Chung, Z.-X. Ou, Exact bending solutions of circular sandwich plates with functionally graded material-undercoated layer subjected to axisymmetric distributed loads, Journal of Sandwich Structures & Materials, Vol. 23, No. 7, pp. 2856-2881, 2021.
[19] D. Gayen, Thermo-elastic buckling and free vibration behavior of functionally graded beams with various materials gradation laws, International Journal on Interactive Design and Manufacturing (IJIDeM), pp. 1-20, 2024.
[20] H. Guo, X. Zhuang, T. Rabczuk, A deep collocation method for the bending analysis of Kirchhoff plate, arXiv preprint arXiv:2102.02617, 2021.
[21] Z. Jing, L. Duan, S. Wang, Buckling optimization of variable-stiffness composite plates with two circular holes using discrete Ritz method and potential flow, International Journal of Solids and Structures, Vol. 297, pp. 112845, 2024.
[22] Y. Li, Y. Li, Q. Qin, L. Yang, L. Zhang, Y. Gao, Axisymmetric bending analysis of functionally graded one-dimensional hexagonal piezoelectric quasi-crystal circular plate, Proceedings of the Royal Society A, Vol. 476, No. 2241, pp. 20200301, 2020.
[23] R. M. Tantawy, A. M. Zenkour, Logarithmic and trigonometric porosity distributions in rotating functionally graded viscoelastic tapered disk, Mechanics Based Design of Structures and Machines, pp. 1-30, 2025.
[24] Z.-x. Yang, X.-t. He, X. Li, Y.-s. Lian, J.-y. Sun, An electroelastic solution for functionally graded piezoelectric circular plates under the action of combined mechanical loads, Materials, Vol. 11, No. 7, pp. 1168, 2018.
[25] A. M. Zenkour, R. M. Tantawy, Rotating Exponentially Graded Variable-thickness Annular Piezoelectric Porous Disks, Journal of Vibration Engineering & Technologies, Vol. 13, No. 2, pp. 166, 2025.
[26] Y. Ootao, Y. Tanigawa, Transient piezothermoelastic analysis for a functionally graded thermopiezoelectric hollow sphere, Composite Structures, Vol. 81, No. 4, pp. 540-549, 2007/12/01/, 2007.
[27] A. G. Arani, R. Kolahchi, A. M. Barzoki, A. Loghman, Electro-thermo-mechanical behaviors of FGPM spheres using analytical method and ANSYS software, Applied Mathematical Modelling, Vol. 36, No. 1, pp. 139-157, 2012.
[28] W. Pabst, E. Gregorova, Effective elastic properties of alumina-zirconia composite ceramics-Part 2. Micromechanical modeling, Ceramics- Silikaty, Vol. 48, No. 1, pp. 14-23, 2004.
[29] W. Pabst, E. Gregorova, G. Ticha, E. Tynova, Effective elastic properties of alumina-zirconia composite ceramics- part 4. Tensile modulus of porous alumina and zirconia, Ceramics- Silikaty, Vol. 48, No. 4, pp. 165-174, 2004.
[30] A. M. Zenkour, A quasi-3D refined theory for functionally graded single-layered and sandwich plates with porosities, Composite Structures, Vol. 201, pp. 38-48, 2018.
[31] G. Paria, Magneto-elasticity and magneto-thermo-elasticity, Advances in applied mechanics, Vol. 10, pp. 73-112, 1966.
[32] M. Bayat, M. Saleem, B. B. Sahari, A. Hamouda, E. Mahdi, Thermo elastic analysis of a functionally graded rotating disk with small and large deflections, Thin-Walled Structures, Vol. 45, No. 7-8, pp. 677-691, 2007.
[33] J. Reddy, C. Wang, S. Kitipornchai, Axisymmetric bending of functionally graded circular and annular plates, European Journal of Mechanics-A/Solids, Vol. 18, No. 2, pp. 185-199, 1999.