[1] Dai T, Dai HL (2017) Analysis of a rotating FGMEE circular disk with variable thickness under thermal environment. Appl Math Model 45: 900-924.

[2] Dai HL., Zheng ZQ, Dai T (2017) Investigation on a rotating FGPM circular disk under a coupled hygrothermal field. Appl Math Model 46:  28-47.

[3] Khanna K, Gupta VK, Nigam SP (2017) Creep Analysis in Functionally Graded Rotating Disc Using Tresca Criterion and Comparison with Von-Mises Criterion. Mater Today-Proc 4(2): 2431-2438.

[4] Loghman A, Azami M (2016) A novel analytical-numerical solution for nonlinear time-dependent electro-thermo-mechanical creep behavior of rotating disk made of piezoelectric polymer. Appl Math Model 40(7): 4795-4811.

[5] Dai T, Dai HL (2016) Thermo-elastic analysis of a functionally graded rotating hollow circular disk with variable thickness and angular speed. Appl Math Model 40(17): 7689-7707.

[6] Zenkour A (2009) Stress distribution in rotating composite structures of functionally graded solid disks. J Mater Process Tech 209(7): 3511-3517.

[7] Asghari M, Ghafoori E (2010) A three-dimensional elasticity solution for functionally graded rotating disks. Compos Struct 92(5): 1092-1099.

[8] Kadkhodayan M, Golmakani M (2014) Non-linear bending analysis of shear deformable functionally graded rotating disk. Int J Nonlin Mech 58:  41-56.

[9] Akbari M, Ghanbari J (2015) Analytical solution of thermo-elastic stresses and deformation of functionally graded rotating hollow discs with radially varying thermo-mechanical properties under internal pressure. Comput Mater Contin 45:  187-201.

[10] Shahzamanian M, Sahari B, Bayat M, Mustapha F, Ismarrubie Z (2010) Finite element analysis of thermoelastic contact problem in functionally graded axisymmetric brake disks. Compos Struct 92(7): 1591-1602.

[11] Afsar A, Go J (2010) Finite element analysis of thermoelastic field in a rotating FGM circular disk. Appl Math Model 34(11): 3309-3320.

[12] Bayat M, Saleem M, Sahari B, Hamouda A, Mahdi E (2008) Analysis of functionally graded rotating disks with variable thickness. Mech Res Commun 35(5): 283-309.

[14] Bhowmick S, Misra D, Saha KN (2008) Approximate solution of limit angular speed for externally loaded rotating solid disk. Int J Mech Sci 50(2): 163-174.

[15] You L, Wang J, Tang B (2009) Deformations and stresses in annular disks made of functionally graded materials subjected to internal and/or external pressure. Meccanica 44(3): 283-292.

[16] Çallioğlu H, Bektaş NB, Sayer M (2011) Stress analysis of functionally graded rotating discs: analytical and numerical solutions. Acta Mech Sinica 27(6): 950-955.

[17] Peng XL, Li XF (2012) Effects of gradient on stress distribution in rotating functionally graded solid disks. J Mech Sci Technol 26(5): 1483-1492.

[18] Peng XL, Li XF (2010) Thermal stress in rotating functionally graded hollow circular disks. Compos Struct 92(8): 1896-1904.

[20] Nie G, Batra R (2010) Stress analysis and material tailoring in isotropic linear thermoelastic incompressible functionally graded rotating disks of variable thickness. Compos Struct 92(3): 720-729.

[21] Bayat M., Saleem M, Sahari B, Hamouda AMS, Mahdi E (2009) Mechanical and thermal stresses in a functionally graded rotating disk with variable thickness due to radially symmetry loads. Int J Pres Ves Pip 86(6): 357-372.

[22] Çallioğlu H. (2011) Stress analysis in a functionally graded disc under mechanical loads and a steady state temperature distribution. Sadhana 36(1): 53.

[23] Jahromi BH, Nayeb-Hashemi H, Vaziri A (2012) Elasto-plastic stresses in a functionally graded rotating disk. J Eng Mater-T ASME 134(2): 021004.

[24] Rahideh H, Malekzadeh P, Haghighi MG (2012) Heat conduction analysis of multi-layered FGMs considering the finite heat wave speed. Energ Convers Manage 55: 14-19.

[25] Akbarzadeh A, Chen Z (2013) Heat conduction in one-dimensional functionally graded media based on the dual-phase-lag theory. P I Mech Eng C-J Mec 227(4): 744-759.

[26] Ghazizadeh HR, Azimi A, Maerefat M (2012) An inverse problem to estimate relaxation parameter and order of fractionality in fractional single-phase-lag heat equation. Int J Heat Mass Tran 55(7): 2095-2101.

[27] Sutradhar A, Paulino GH, Gray L (2002) Transient heat conduction in homogeneous and non-homogeneous materials by the Laplace transform Galerkin boundary element method. Eng Anal Bound Elem 26(2): 119-132.

[28] Sutradhar A, Paulino GH (2004) The simple boundary element method for transient heat conduction in functionally graded materials. Comput Method Appl M 193(42): 4511-4539.

[29] Khosravifard A, Hematiyan M, Marin L (2011) Nonlinear transient heat conduction analysis of functionally graded materials in the presence of heat sources using an improved meshless radial point interpolation method. Appl Math Model 35(9): 4157-4174.

[30] Babaei M., Chen Z (2008) Hyperbolic heat conduction in a functionally graded hollow sphere. Int J Thermophys 29(4): 1457-1469.

[31] Babaei MH, Chen Z (2010) Transient hyperbolic heat conduction in a functionally graded hollow cylinder. J Thermophys Heat Tr 24(2): 325-330.

[32] Keles I, Conker C (2011) Transient hyperbolic heat conduction in thick-walled FGM cylinders and spheres with exponentially-varying properties. Eur J Mech A-Solid 30(3): 449-455.

[33] Arani AG, Amir S (2011) Magneto-thermo-elastic stresses and perturbation of magnetic field vector in a thin functionally graded rotating disk. J Solid Mech 3(4): 392-407.

[34] Arani AG, Loghman A, Shajari, Amir AS (2010) Semi-analytical solution of magneto-thermo-elastic stresses for functionally graded variable thickness rotating disks. J Mech Sci Technol 24(10): 2107-2118.

[35] Galic D, Horgan C (2003) The stress response of radially polarized rotating piezoelectric cylinders. J Appl Mech 70(3): 426-435.

[36] Ruhi M, Angoshtari A, Naghdabadi R (2005) Thermoelastic analysis of thick-walled finite-length cylinders of functionally graded materials. J Therm Stresses 28(4): 391-408.

[37] Loghman A, Abdollahian M, Jazi AJ, A         Arani G (2013) Semi-analytical solution for electromagnetothermoelastic creep response of functionally graded piezoelectric rotating disk. Int J Therm Sci 65: 254-266.

[38] Tzou D  (1995) A unified field approach for heat conduction from macro-to micro-scales. J Hest Transf 117(1): 8-16.

[39] Kordkheili SH, Naghdabadi R (2007) Thermoelastic analysis of a functionally graded rotating disk. Compos Struct 79(4): 508-516.

[40] Asgari M, Akhlaghi M (2010) Transient thermal stresses in two-dimensional functionally graded thick hollow cylinder with finite length. Arch Appl Mech 80(4): 353-376.

[41] Macwan SP, Hu Z, Delfanian F (2011) Experimental Verification of Model Pressurized Thick-Walled Cylinder With Numerical and Theoretical Methods. in:  ASME 2011 International Mechanical Engineering Congress and Exposition 173-178.

[42] Bayat M, Sahari B, Saleem M, Ali A, Wong S (2009) Bending analysis of a functionally graded rotating disk based on the first order shear deformation theory. Appl Math Model 33(11): 4215-4230.

[43] Reddy J, Wang C, Kitipornchai S (1999) Axisymmetric bending of functionally graded circular and annular plates. Eur J Mech A-Solid 18(2): 185-199.