[1] Khorshidi, K., “Effect of Hydrostatic Pressure and Depth of Fluid on the Vibrating Rectangular Plates Partially in Contact with Fluid”, Applied Mechanics and Materials, Vol. 110, pp. 927-935, 2011.
[2] Khorshidi, K. and Farhadi, S., “Free Vibration Analysis Of A Laminated Composite Rectangular Plate In Contact With A Bounded Fluid”, Composite structures, Vol. 104, No.45, pp. 176-186, 2013.
[3] Dozio, L., “On The Use Of The Trigonometric Ritz Method For General Vibration Analysis Of Rectangular Kirchhoff Plates”, Thin-Walled Structures, Vol. 49, No. 1, pp. 129-144, 2011.
[4] Mantari, J.L. and Soares, C.G., “A Trigonometric Plate Theory With Unknowns And Stretching Effect For Advanced Composite Plates”, Composite Structures, Vol. 107, No. 5, pp. 396-405, 2014.
[5] Tounsi, A. Houari, M.S.A. Benyoucef, S. and Bedia, E.A. A., “A Refined Trigonometric Shear Deformation Theory For Thermoelastic Bending Of Functionally Graded Sandwich Plates”, Aerospace science and technology, Vol. 24, No. 1, pp. 209-220, 2013.
[6] Sayyad, A.S. and Ghugal, Y.M., “Bending And Free Vibration Analysis Of Thick Isotropic Plates By Using Exponential Shear Deformation Theory”, Applied and Computational mechanics, Vol. 100, No. 2, pp. 290-299, 2012.
[7] Kharde, S.B. Mahale, A.K. Bhosale, K.C. and Thorat, S.R., “Flexural Vibration Of Thick Isotropic Plates By Using Exponential Shear Deformation Theory”, International Journal of Emerging Technology and Advanced Engineering, Vol. 3, No. 1, pp. 369-374, 2013.
[8] Yang, Y. and Lim, C.W., “Wave Propagation In Double-Walled Carbon Nanotubes On A Novel Analytically Nonlocal Timoshenko-Beam Model”, Journal of Sound and Vibration, Vol. 8, No. 330, pp. 1704-1717, 2011.
[9] Ke, L.L. and Wang, Y.S., “Flow-Induced Vibration And Instability Of Embedded Double-Walled Carbon Nanotubes Based On A Modified Couple Stress Theory”, Physica E: Low-dimensional Systems and Nanostructures, Vol. 5, No. 43, pp. 1031-1039, 2011.
[10] Wang, L., “Wave Propagation Of Fluid-Conveying Single-Walled Carbon Nanotubes Via Gradient Elasticity Theory”, Computational Materials Science, Vol. 49, No. 4, pp. 761-766, 2010.
[11] Yang, F. Chong, A.C.M. Lam, D.C.C. and Tong, P., “Couple Stress Based Strain Gradient Theory For Elasticity”, International Journal of Solids and Structures, Vol. 39, No. 10, pp 235-243, 2002.
[12] Ke, L.L. Wang, Y.S. Yang, J. and Kitipornchai, S.,“Free Vibration Of Size-Dependent Mindlin Microplates Based On The Modified Couple Stress Theory”, Journal of Sound and Vibration, Vol. 333, No. 1, pp. 94-106, 2012.
[13] Aksencer, T. and Aydogdu, M., “Levy Type Solution Method For Vibration And Buckling Of Nanoplates Using Nonlocal Elasticity Theory”, Physica E: Low-dimensional Systems and Nanostructures, Vol. 4, No. 43, pp. 954-959, 2011.
[14] Aghababaei, R. and Reddy, J., “Nonlocal Third-Order Shear Deformation Plate Theory With Application To Bending And Vibration Of Plates”, Journal of Sound and Vibration, Vol. 1, No. 326, pp. 277-289, 2009.
[15] Natarajan, S. Chakraborty, S. Thangavel, M. Bordas, S. and Rabczuk, T.,“Size-Dependent Free Flexural Vibration Behavior Of Functionally Graded Nanoplates”, Computational Materials Science, Vol. 65, No. 30, pp. 74-80, 2012.
[16] Hosseini-Hashemi, Sh. Zare, M. and Nazemnezhad, R., “An Exact Analytical Approach For Free Vibration Of Mindlin Rectangular Nano-Plates Via Nonlocal Elasticity”, Composite Structures, Vol. 100, No. 2, pp. 290-299, 2013.
[17] Zhang, P.Q. Lee, H.P. Wang, C.M. and Reddy, J.N., “Non-Local Elastic Plate Theories,” Proceedings of the Royal Society A, Vol. 463, No. 2088, pp. 32–40, 2007.
[18] Hosseini-Hashemi, Sh. Rokni Damavandi Taher, H. Akhavan, H. and Omidi, M., "Free Vibration Of Functionally Graded Rectangular Plates Using First-Order Shear Deformation Plate Theory". Applied Mathematical Modelling, Vol. 34, No 5, pp 1276-1291, 2010.
[19] Khorshidi, K. and Fallah, A., “Buckling Analysis Of Functionally Graded Rectangular Nano-Plate Based On Nonlocal Exponential Shear Deformation Theory“. International Journal of Mechanical Sciences, Vol. 113, pp. 94-104, 2016.
[20] Khorshidi, K. Asgari, T. and Fallah, A. “Free Vibrations Analysis Of Functionally Graded Rectangular Na-Noplates Based On Nonlocal Exponential Shear Deformation Theory“. Mechanics of Advanced Composite Structures, 2016.
[21] Kim, Y.W., “Temperature Dependent Vibration Anaylsis Of Functionallygradedrectangular Plates”, journal of sound and vibration, Vol. 284, No. 3-5, pp.531-549, 2005.
[22] Li, Q. Iu, V.P. and Kou, K.P., “Three-Dimensional Vibration Analysis Of Functionally Graded Material In Thermal Environment”, journal of sound and vibration, Vol. 324, No. 3-5, pp.733-750, 2009.
[23] Natarajan, S. Chakraborty, S. Thangavel, M. Bordas, S. and Rabczuk, T., “Size Dependent Free Flexural Vibration Behavior Of Functionally Graded Nanoplates”, Computational Materials Science, Vol. 65, pp. 74–80, 2012.
[24] Shen, S.H, “Functionally Graded Materials Nonlinear Analysis Of Plates And Shells“, CRC Press Taylor Francis Group, 2009.
[25] Thai, H.T. and Choi, D.H., “Size-Dependent Functionally Graded Kirchhoff And Mindlin Plate Models Based On A Modified Couple Stress Theory”, Composite Structures, Vol.95, pp. 142-153, 2013.
[26] Eringen, A.C. and Edelen, D., “On Nonlocal Elasticity. International Journal Of Engineering Science”, Vol. 10, No. 3, pp. 233-248, 1972.
[27] Shahrjerdi, A. Mustapha, F. Bayat, M. and Majid, D. L. A., “Free Vibration Analysis Of Solar Functionally Graded Plates With Temperature-Dependent Material Properties Using Second Order Shear Deformation Theory”, Journal of Mechanical Science and Technology, Vol. 25, No. 9, pp. 2195-2209, 2011.