22
1 Nanostructural Members in Various Fields: A Literature Review
67. Barati, M.R.: Nonlocal stress-strain gradient vibration analysis of heterogeneous doublelayered plates under hygro-thermal and linearly varying in-plane loads. J. Vib. Control 24,
4630–4647 (2017)
68. Pugno, N.: Non-linear statics and dynamics of nanoelectromechanical systems based on
nanoplates and nanowires. Proc. Inst. Mech. Eng. 219, 29–40 (2005)
69. Yang, W., Liang, X., Shen, S.: Electromechanical responses of piezoelectric nanoplates with
flexoelectricity. Acta Mech. 226, 3097–3110 (2015)
70. Sobhy, M.: Thermoelastic Response of FGM plates with temperature-dependent properties
resting on variable elastic foundations. Int. J. Appl. Mech. 7, 1550082 (2015)
71. Park, W.-T., Han, S.-C.: Buckling analysis of nano-scale magneto-electro-elastic plates using
the nonlocal elasticity theory. Adv. Mech. Eng. 10, 1–16 (2018)
72. Fujiwara, M., Oki, E., Hamada, M., Tonimoto, Y.: Magnetic orientation and magnetic properties of a single carbon nanotube. J. Phys. Chem. A 105, 4383–4386 (2001)
73. Kiani, K.: Free vibration of conducting nanoplates exposed to unidirectional in-plane magnetic
fields using nonlocal shear deformable plate theories. Physica E 57, 179–192 (2014)
74. Karlici´ c, D., Caji´ c, M., Adhikari, S., Kozi´ c, P., Murmu, T.: Vibrating nonlocal multi-nanoplate
system under inplane magnetic field. Eur. J. Mech.-A/Solids 64, 29–45 (2017)
75. Amiri, A., Fakhari, S.M., Pournaki, I.J., Rezazadeh, G., Shabani, R.: Vibration analysis of
circular magneto-electro-elastic nano-plates based on Eringen’s nonlocal theory. Int. J. Eng.
28, 1808–1817 (2015)
76. Karlici, D., Cajic, M., Adhikari, S., Kozi, P., Murmu, T., Lazarevic, M.: Nonlocal massnanosensor model based on the damped vibration of single-layer graphene sheet influenced
by in-plane magnetic field. Int. J. Mech. Sci. 96–97, 132–142 (2015)
77. Arani, G.A., Maraghi, K.Z., Arani, K.H.: Smart vibration control of magnetostrictive nanoplate using nonlocal continuum theory. J. Solid Mech. 8, 300–314 (2016)
78. Karami, B., Shahsavari, D., Li, L.: Temperature-dependent flexural wave propagation in
nanoplate-type porous heterogeneous material subjected to in-plane magnetic field. J. Therm.
Stress. 41, 483–499 (2018)
79. Arman, S., Kirakosyan, S., Tigran Shahbazyan, V.: Vibrational modes of metal nanoshells
and bimetallic core-shell nanoparticles. J. Chem. Phys. 129, 034708 (2008)
80. Zaera, Z., Fernandez-Saez, J., Loya, J.A.: Axisymmetric free vibration of closed thin spherical
nano-shell. Compos. Struct. 104, 154–161 (2013)
81. Ke, L.L., Wang, Y.S., Reddy, J.N.: Thermo-electro-mechanical vibration of size-dependent
piezoelectric cylindrical nanoshells under various boundary conditions. Compos. Struct. 116,
626–636 (2014)
82. Rouhi, H., Ansari, R., Darvizeh, M.: Exact solution for the vibrations of cylindrical nanoshells
considering surface energy effect. J. Ultrafine Grained Nanostructured Mater. 48, 113–124
(2015)
83. Mehralian, F., Tadi Beni, Y.: Thermo-mechanical vibration of size dependent shear deformable
functionally graded conical nanoshell resting on elastic foundation. Int. J. Eng. Appl. Sci. 8,
68–86 (2016)
84. Rouhi, H., Ansari, R., Darvizeh, M.: Size-dependent large amplitude vibration analysis of
nanoshells using the Gurtin-Murdoch model. Int. J. Nanosci. Nanotechnol. 13, 241–252 (2017)
85. Razavi, H., Babadi, A.F., Beni, Y.T.: Free vibration analysis of functionally graded piezoelectric cylindrical nanoshell based on consistent couple stress theory. Compos. Struct. 160,
1299–1309 (2017)
86. Barati, M.R.: Vibration analysis of multi-phase nanocrystalline material nanoshells using
strain gradient elasticity. Mater. Res. Express 4, 105021 (2017)
87. Sahmani, S., Aghdam, M.M.: Imperfection sensitivity of the nonlinear axial buckling behavior
of FGM nanoshells in thermal environments based on surface slasticity theory. Int. J. Comput.
Mat. Sci. Eng. 6, 1750002 (2017)
88. Barati, M.R.: Vibration analysis of porous FG nanoshells with even and uneven porosity
distributions using nonlocal strain gradient elasticity. Acta Mech. 229, 1183–1196 (2018)
1 Nanostructural Members in Various Fields: A Literature Review
67. Barati, M.R.: Nonlocal stress-strain gradient vibration analysis of heterogeneous doublelayered plates under hygro-thermal and linearly varying in-plane loads. J. Vib. Control 24,
4630–4647 (2017)
68. Pugno, N.: Non-linear statics and dynamics of nanoelectromechanical systems based on
nanoplates and nanowires. Proc. Inst. Mech. Eng. 219, 29–40 (2005)
69. Yang, W., Liang, X., Shen, S.: Electromechanical responses of piezoelectric nanoplates with
flexoelectricity. Acta Mech. 226, 3097–3110 (2015)
70. Sobhy, M.: Thermoelastic Response of FGM plates with temperature-dependent properties
resting on variable elastic foundations. Int. J. Appl. Mech. 7, 1550082 (2015)
71. Park, W.-T., Han, S.-C.: Buckling analysis of nano-scale magneto-electro-elastic plates using
the nonlocal elasticity theory. Adv. Mech. Eng. 10, 1–16 (2018)
72. Fujiwara, M., Oki, E., Hamada, M., Tonimoto, Y.: Magnetic orientation and magnetic properties of a single carbon nanotube. J. Phys. Chem. A 105, 4383–4386 (2001)
73. Kiani, K.: Free vibration of conducting nanoplates exposed to unidirectional in-plane magnetic
fields using nonlocal shear deformable plate theories. Physica E 57, 179–192 (2014)
74. Karlici´ c, D., Caji´ c, M., Adhikari, S., Kozi´ c, P., Murmu, T.: Vibrating nonlocal multi-nanoplate
system under inplane magnetic field. Eur. J. Mech.-A/Solids 64, 29–45 (2017)
75. Amiri, A., Fakhari, S.M., Pournaki, I.J., Rezazadeh, G., Shabani, R.: Vibration analysis of
circular magneto-electro-elastic nano-plates based on Eringen’s nonlocal theory. Int. J. Eng.
28, 1808–1817 (2015)
76. Karlici, D., Cajic, M., Adhikari, S., Kozi, P., Murmu, T., Lazarevic, M.: Nonlocal massnanosensor model based on the damped vibration of single-layer graphene sheet influenced
by in-plane magnetic field. Int. J. Mech. Sci. 96–97, 132–142 (2015)
77. Arani, G.A., Maraghi, K.Z., Arani, K.H.: Smart vibration control of magnetostrictive nanoplate using nonlocal continuum theory. J. Solid Mech. 8, 300–314 (2016)
78. Karami, B., Shahsavari, D., Li, L.: Temperature-dependent flexural wave propagation in
nanoplate-type porous heterogeneous material subjected to in-plane magnetic field. J. Therm.
Stress. 41, 483–499 (2018)
79. Arman, S., Kirakosyan, S., Tigran Shahbazyan, V.: Vibrational modes of metal nanoshells
and bimetallic core-shell nanoparticles. J. Chem. Phys. 129, 034708 (2008)
80. Zaera, Z., Fernandez-Saez, J., Loya, J.A.: Axisymmetric free vibration of closed thin spherical
nano-shell. Compos. Struct. 104, 154–161 (2013)
81. Ke, L.L., Wang, Y.S., Reddy, J.N.: Thermo-electro-mechanical vibration of size-dependent
piezoelectric cylindrical nanoshells under various boundary conditions. Compos. Struct. 116,
626–636 (2014)
82. Rouhi, H., Ansari, R., Darvizeh, M.: Exact solution for the vibrations of cylindrical nanoshells
considering surface energy effect. J. Ultrafine Grained Nanostructured Mater. 48, 113–124
(2015)
83. Mehralian, F., Tadi Beni, Y.: Thermo-mechanical vibration of size dependent shear deformable
functionally graded conical nanoshell resting on elastic foundation. Int. J. Eng. Appl. Sci. 8,
68–86 (2016)
84. Rouhi, H., Ansari, R., Darvizeh, M.: Size-dependent large amplitude vibration analysis of
nanoshells using the Gurtin-Murdoch model. Int. J. Nanosci. Nanotechnol. 13, 241–252 (2017)
85. Razavi, H., Babadi, A.F., Beni, Y.T.: Free vibration analysis of functionally graded piezoelectric cylindrical nanoshell based on consistent couple stress theory. Compos. Struct. 160,
1299–1309 (2017)
86. Barati, M.R.: Vibration analysis of multi-phase nanocrystalline material nanoshells using
strain gradient elasticity. Mater. Res. Express 4, 105021 (2017)
87. Sahmani, S., Aghdam, M.M.: Imperfection sensitivity of the nonlinear axial buckling behavior
of FGM nanoshells in thermal environments based on surface slasticity theory. Int. J. Comput.
Mat. Sci. Eng. 6, 1750002 (2017)
88. Barati, M.R.: Vibration analysis of porous FG nanoshells with even and uneven porosity
distributions using nonlocal strain gradient elasticity. Acta Mech. 229, 1183–1196 (2018)