[1] T. Monetta, A. Acquesta, F. Bellucci, Graphene/Epoxy coating as multifunctional material for aircraft structures, Aerospace, Vol. 2, pp. 423-434, 2015.
[2] S. Bellucci, J. Gonzalez, F. Guinea, P. Onorato, E. Perfetto, Magnetic field effects in carbon nanotubes,
Journal of Physics: Condens Matter. Vol. 19, No. 39, 2007.
[3] S. Li, H. Xie, X. Wang, Dynamic characteristics of multi-walled carbon nanotubes under a transverse magnetic field, Bulletin of Materials Science, Vol. 34, pp. 45–52, 2011.
[4] M. Kibalchenko, M. Payne, J. Yates, Magnetic response of single-walled carbon nanotubes induced by an external magnetic field, American chemical society Nano, Vol. 5, No. 1, pp. 537-545, 2011.
[5] Z. Fu, Z. Wang, S. Li, P. Zhang, Magnetic quantum oscillations in a monolayer graphene under a perpendicular magnetic field, Chinese Physics B, Vol. 20, No. 5, 2011.
[6] F. Lopez-Urias, J. Rodriguez-Manzo, E. Munoz-Sandoval, M. Terrones, H. Terrones, Magnetic response in finite carbon graphene sheets and nanotubes, Optical Materials, Vol. 29, No. 1, pp. 110-115, 2006.
[7] K. Shizuya, Electromagnetic response and effective gauge theory of graphene in a magnetic field, Physical Review B, Vol. 75 , 2007.
[8] Y. Wang, Y. Huang, Y. Song, X. Zhang, Y. Ma, J. Liang, Room-temperature ferromagnetism of graphene, Nano Letters, Vol. 9, No. 1, pp. 220-224, 2009.
[9] T. Murmu, S. Adhikari, Axial instability of double-nano bea-systems, Physics Letters A, Vol. 375, pp. 601-608, 2011.
[10] T. Murmu, S. Adhikari, Nonlocal vibration of bonded double-nanoplate-systems, Composites: Part B, Vol. 42, pp. 1901- 1911, 2011.
[11] T. Murmu, S. C. Pradhan, Vibration analysis of nanoplates under uniaxial prestressed conditions via nonlocal elasticity, Journal of Applied Physics, Vol. 106, 2009.
[12] K. Kiani, Vibration analysis of elastically restrained double-walled carbon nanotubes on elastic foundation subjected to axial load using nonlocal shear deformable beam theories, International Journal of Mechanical Sciences, Vol. 68, pp. 16-34, 2012.
[13] H. Ajiki, T. Ando, Energy bands of carbon nanotubes in magnetic fields, Journal of Physical Society of Japan, Vol. 65, pp. 505-514, 1996.
[14] R. Saito, G. Dresselhaus, M. S. Dresselhaus, Physical Properties of Carbon Nanotubes, Imperial College Press, London, 1998.
[15] A. Ghorbanpour Arani, S. Amir, Magneto-thermo-elastic stresses and perturbation of magnetic field vector in a thin functionally graded rotating disk, Journal of Solid Mechanics, Vol. 3, No. 4, pp. 392-407, 2011.
[16] K. Kiani, Transverse wave propagation in elastically confined single-walled carbon nanotubes subjected to longitudinal magnetic fields using nonlocal elasticity models, Physica E, Vol. 45, pp. 86-96, 2012.
[17] T. Murmu, M. A. McCarthy, S. Adhikari, In-plane magnetic field affected transverse vibration of embedded single-layer graphene sheets using equivalent nonlocal elasticity approach, Composite Structures, Vol. 96, pp. 57-63, 2013.
[18] K. Kiani, Free vibration of conducting nanoplates exposed to unidirectional in-plane magnetic fields using nonlocal shear deformable plate theories, Physica E, Vol. 57, pp. 179-192, 2014.
[19] K. Kiani, Revisiting the free transverse vibration of embedded single-layer graphene sheets acted upon by an in-plane magnetic field, Journal of mechanical science and Technology, Vol. 28, No. 9, pp. 3511-3516, 2014.
[20] T. Murmu, S. Adhikari, M. A. McCarthy, Axial vibration of embedded nanorods under transverse magnetic field effects via nonlocal elastic continuum theory, Journal of Computational and Theoretical Nanoscience, Vol. 11, No. 5, pp. 1230–1236, 2014.
[21] P. Malekzadeh, A. R. Setoodeh, A. Alibeygi Beni, Small scale effect on the free vibration of orthotropic arbitrary straight-sided quadrilateral nanoplates, Composite Structures, Vol. 93, pp. 1631-1639, 2011.
[22] A. Eringen, On differential-equations of nonlocal elasticity and solutions of screw dislocation and surface-waves, Journal of Applied Physics, Vol. 54, pp. 4703, 1983.
[23] S. Narendar, S. Gopalakrishnan, Spectral finite element formulation for nanorods via nonlocal continuum mechanics, Journal of Applied Mechanics-Trans ASME, Vol. 78, No. 6, 2011.
[24] S. C. Pradhan, A. Kumar, Vibration analysis of ortho-tropic graphene sheets using nonlocal elasticity theory and differential quadrature method, Composite Structures, Vol. 93, No. 2, pp. 774-779, 2011.
[25] S. Rajasekaran, Structural Dynamics of Earthquake Engineering, Woodhead Publishing Series in Civil and Structural Engineering, 2009.
[26] Chang Shu, Differential Quadrature and its Application in Engineering, Springer Verlag London Berlin Heidelberg, 1999.
[27] R. Kolahchi, H. Hosseini, M. Esmailpour, Differential cubature and quadrature-Bolotin methods for dynamic stability of embedded piezoelectric nanoplates based on visco-nonlocal-piezoelasticity theories, Composite Structures, Vol. 157, pp. 174-186, 2016.
[28] R. Ansari, M. Faghih Shojaei, A. Shahabodini, M. Bazdid-Vahdati, Three-dimensional bending and vibration analysis of functionally graded nanoplates by a novel differential quadrature-based approach, Composite Structures, Vol. 131, pp. 753-764, 2015.
[29] S. C. Pradhan, R. Raj, Vibration analysis of nanoplate with various boundary conditions using DQ method, Journal of Computational and Theoretical Nanoscience, Vol. 8, No. 8, pp. 1432-1436, 2011.
[30] M. Ghadiri, N. Shafiei, H. Alavi, Thermo-mechanical vibration of orthotropic cantilever and propped cantilever nanoplate using generalized differential quadrature method, Mechanics of Advanced Materials and Structures, 2016.
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