[1] Silva, E. C. N., Walters, M. C., and Paulino, G. H., “Modeling bamboo as a functionally graded material: lessons for the analysis of affordable materials,” Journal of Materials Science, Vol. 41, pp. 6991-7004, 2006.
[2] Oxman, N., Keating, S., and Tsai, E. “Functionally graded rapid prototyping,” Innovative developments in virtual and physical prototyping, pp. 483-489, 2011.
[3] Ali, M., Qamhiyah, A., Flugrad, D., and Shakoor, M. “Theoretical and finite element study of a compact energy absorber,” Advances in Engineering Software, Vol. 39, No. 2, pp. 95-106, 2008.
[4] Chen, P. Y., Lin, A. Y. M., Lin, Y. S., Seki, Y., Stokes, A. G., Peyras, J., Olevsky, E.A., Meyers, M.A., and McKittrick, J. “Structure and mechanical properties of selected biological materials,” Journal of the mechanical behavior of biomedical materials, Vol. 1, No. 3, pp. 208-226, 2008.
[5] Kalita, S. J., Bose, S., Hosick, H. L., and Bandyopadhyay, A. “Development of controlled porosity polymer-ceramic composite scaffolds via fused deposition modeling,” Materials Science and Engineering: C, Vol. 23, No. 5, pp. 611-620, 2003.
[6] Cui, L., Kiernan, S., and Gilchrist, M. D. “Designing the energy absorption capacity of functionally graded foam materials,” Materials Science and Engineering: A, Vol. 507, No. 1-2, pp. 215-225, 2009.
[7] Leong, K. F., Phua, K. K. S., Chua, C. K., Du, Z. H., and Teo, K. O. M. “Fabrication of porous polymeric matrix drug delivery devices using the selective laser sintering technique,” Proceedings of the Institution of Mechanical Engineers, Part H: Journal of Engineering in Medicine, Vol. 215, No. 2, pp. 191-192, 2001.
[8] Khorshidi K., and Shabani Y. “Free vibration analysis of sandwich plates with magnetorheological smart fluid core by using modified shear deformation theory,” Journal of Science and Technology of Composites, Vol. 8, No. 4, pp. 1826-1835, 2022.
[9] Shabani Y., and Khorshidi K. “Free vibration analysis of rectangular doubly curved auxetic-core sandwich panels integrated with cnt-reinforced composite layers using galerkin method,” Journal of Science and Technology of Composites, Vol. 8, No. 3, pp. 1686-1677, 2021.
[10] Hashemi S., Jafari AA. “Nonlinear free vibration analysis of functionally graded rectangular plate using modified Lindstedt-Poincare method,” Journal of Science and Technology of Composites, Vol. 6, No. 4, pp. 637-648, 2020.
[11] Biot, M. A., and Willis, D. G. “The elastic coefficients of the theory of consolidation,” 1957.
[12] Mansutti, D., Pontrelli, G., and Rajagopal, K. R. “Steady flows of non-Newtonian fluids past a porous plate with suction or injection,” International journal for numerical methods in fluids, Vol. 17, No. 11, pp. 927-941, 1993.
[13] Schanz, M., and Diebels, S. “A comparative study of Biot's theory and the linear theory of porous media for wave propagation problems,” Acta Mechanica, Vol. 161, No. 3, pp. 213-235, 2003.
[14] Farzaneh Joubaneh, E., Mojahedin, A., Khorshidvand, A. R., and Jabbari, M. “Thermal buckling analysis of porous circular plate with piezoelectric sensor-actuator layers under uniform thermal load,” Journal of Sandwich Structures & Materials, Vol. 17, No. 1, pp. 3-25, 2015.
[15] Ebrahimi, F., and Jafari, A. “A higher-order thermomechanical vibration analysis of temperature-dependent FGM beams with porosities,” Journal of Engineering, 2016.
[16] Leclaire, P., Horoshenkov, K. V., Swift, M. J., and Hothersall, D. C. “The vibrational response of a clamped rectangular porous plate,” Journal of Sound and Vibration, Vol. 247, No. 1, pp. 19-31, 2001.
[17] Debowski, D., and Magnucki, K. “Dynamic stability of a porous rectangular plate,” In PAMM: Proceedings in Applied Mathematics and Mechanics, Vol. 6, No. 1, pp. 215-216, 2006.
[18] Jabbari, M., Mojahedin, A., and Haghi, M. “Buckling analysis of thin circular FG plates made of saturated porous-soft ferromagnetic materials in transverse magnetic field,” Thin-Walled Structures, Vol. 85, pp. 50-56, 2014.
[19] Jabbari, M., Hashemitaheri, M., Mojahedin, A., and Eslami, M. R. “Thermal buckling analysis of functionally graded thin circular plate made of saturated porous materials,” Journal of thermal stresses, Vol. 37, No. 2, pp. 202-220, 2014.
[20] Feyzi, M. R., and Khorshidvand, A. R. “Axisymmetric post-buckling behavior of saturated porous circular plates,” Thin-Walled Structures, Vol. 112, pp. 149-158, 2017.
[21] Rezaei, A. S., and Saidi, A. R. “On the effect of coupled solid-fluid deformation on natural frequencies of fluid saturated porous plates,” European Journal of Mechanics-A/Solids, Vol. 63, pp. 99-109, 2017.
[22] Ebrahimi, F., and Habibi, S. “Deflection and vibration analysis of higher-order shear deformable compositionally graded porous plate,” Steel and Composite Structures, Vol. 20, No.1, pp. 205-225, 2016.
[23] Panah, M., Khorshidvand, A. R., Khorsandijou, S. M., and Jabbari, M. “Pore pressure and porosity effects on bending and thermal postbuckling behavior of FG saturated porous circular plates,” Journal of Thermal Stresses, Vol. 42, No. 9, pp. 1083-1109, 2019.
[24] Mojahedin, A., Jabbari, M., Khorshidvand, A. R., and Eslami, M. R. “Buckling analysis of functionally graded circular plates made of saturated porous materials based on higher order shear deformation theory,” Thin-Walled Structures, Vol. 99, pp. 83-90, 2016.
[25] Panah, M., Khorshidvand, A. R., Khorsandijou, S. M., and Jabbari, M. “Axisymmetric nonlinear behavior of functionally graded saturated poroelastic circular plates under thermo-mechanical loading,” Proceedings of the Institution of Mechanical Engineers, Part C: Journal of Mechanical Engineering Science, Vol. 236, No. 8, pp. 4313-4335, 2022.
[26] Babaei, H., Jabbari, M., and Eslami, M. R. “The effect of porosity on elastic stability of toroidal shell segments made of saturated porous functionally graded materials,” Journal of Pressure Vessel Technology, Vol. 143, No. 3, pp. 031501, 2021.
[27] Jabbari, M., Rezaei, M., and Mojahedin, A. “Mechanical buckling of FG saturated porous rectangular plate with piezoelectric actuators,” Iranian Journal of Mechanical Engineering Transactions of the ISME, Vol. 17, No. 2, pp. 46-66, 2016.
[28] Jabbari, M., Rezaei, M., Mojahedin, A., and Eslami, M. R. “Mechanical buckling of FG saturated porous rectangular plate under temperature field,” Iranian Journal of Mechanical Engineering Transactions of the ISME, Vol. 17, No. 1, pp. 61-78, 2016.
[29] Rezaei, A. S., and Saidi, A. R. “Exact solution for free vibration of thick rectangular plates made of porous materials,” Composite Structures, Vol. 134, pp. 1051-1060, 2015.
[30] Rad, E. S., Saidi, A. R., Rezaei, A. S., and Askari, M. “Shear deformation theories for elastic buckling of fluid-infiltrated porous plates: An analytical approach,” Composite Structures, Vol. 254, pp. 112829, 2020.
[31] Akbari, H., Azadi, M., and Fahham, H. “Free vibration analysis of thick sandwich cylindrical panels with saturated FG-porous core,” Mechanics Based Design of Structures and Machines, Vol. 50, No. 4, pp. 1268-1286, 2022.
[32] Babaei, M., Asemi, K., and Kiarasi, F. “Dynamic analysis of functionally graded rotating thick truncated cone made of saturated porous materials,” Thin-Walled Structures, Vol. 164, pp. 107852, 2021.
[33] Babaei, M., Asemi, K., and Kiarasi, F. “Static response and free-vibration analysis of a functionally graded annular elliptical sector plate made of saturated porous material based on 3D finite element method,” Mechanics Based Design of Structures and Machines, Vol. 51, No. 3, pp. 1272-1296, 2023.
[34] Khorshidi, K., Bahrami, M., Eshaghi, M., and Ghasemi, M. "A comprehensive nonlocal surface-piezoelectricity model for thermal and vibration analyses of piezoelectric nanoplates," Composite Structures, Vol. 263, pp. 113654, 2021.
[35] Khorshidi, K., Bahrami, M., Karimi, M., and Ghasemi, M. “A theoretical approach for flexural behavior of FG vibrating micro-plates with piezoelectric layers considering a hybrid length scale parameter,” Journal of Theoretical and Applied Vibration and Acoustics, Vol. 6, No. 1, pp. 51-68, 2020.
[36] Zhao, J., Wang, Q., Deng, X., Choe, K., Zhong, R., and Shuai, C. “Free vibrations of functionally graded porous rectangular plate with uniform elastic boundary conditions,” Composites Part B: Engineering, Vol. 168, pp. 106-120, 2019.
[37] Rezaei, A. S., and Saidi, A. R. “Exact solution for free vibration of thick rectangular plates made of porous materials,” Composite Structures, Vol. 134, pp. 1051-1060, 2015.
