[1] A. M. Zenkour, A. E. Abouelregal, Effect of harmonically varying heat on FG nanobeams in the context of a nonlocal two-temperature thermoelasticity theory, European Journal of Computational Mechanics, 23(1-2), 2014, 1–14.
[2] E. Carrera, A. E. Abouelregal, I. A. Abbas, A. M. Zenkour, Vibrational analysis for an axially moving microbeam with two temperatures, Journal of Thermal Stresses, 38, 2014, 569–590.
[3] A. E. Abouelregal, A. M. Zenkour, Thermoelastic problem of an axially moving microbeam subjected to an external transverse excitation, Journal of Theoretical and Applied Mechanics, 53(1), 2015, 167–178.
[4] A. E. Abouelregal, A. M. Zenkour, Effect of phase lags on thermoelastic functionally graded microbeams subjected to ramp-type heating, Iranian Journal of Science and Technology: Transactions of Mechanical Engineering, 38(M2), 2014, 321–335.
[5] W.H. Duan, C.M. Wang, Exact solutions for axisymmetric bending of micro/nanoscale circular plates based on non-local plate theory, Nanotechnology,18(38), 2007, 385-704.
[6] Q. Wang, K. M. Liew, Application of nonlocal continuum mechanics to static analysis of micro-and nano-structures, Physics Letter A, 363, 2007, 236–242.
[7] G. Rezazadeh, F. Khatami, A. Tahmasebi, Investigation of the torsion and bending effects on static stability of electrostatic torsional micro-mirrors, Microsystem Technologies, 13, 2007, 715-722.
[8] J. Y. Chen, Y. C. Hsu, S. S. Lee, T. Mukherjee, G. K. Fedder, Modeling and simulation of a condenser microphone, Sensors and Actuators A, 145, 2008, 224-230.
[8] H. M. Sedighi, Size-dependent dynamic pull-in instability of vibrating electrically actuated microbeams based on the strain gradient elasticity theory, Acta Astronautica, 95, 2014, 111-123.
[9] H.M. Sedighi, F. Daneshmand, J. Zare, The influence of dispersion forces on the dynamic pull-in behavior of vibrating nano-cantilever based NEMS including fringing field effect, Archives of Civil and Mechanical Engineering, 14, 2014, 766-775.
[10] H. M. Sedighi, A. Koochi, F. Daneshmand, M. Abadyan, Non-linear dynamic instability of a double-sided nano-bridge considering centrifugal force and rarefied gas flow, International Journal of Non-Linear Mechanics, 77, 2015, 96–106.
[11] H. M. Sedighi, A. Bozorgmehri, Dynamic instability analysis of doubly clamped cylindrical nanowires in the presence of Casimir attraction and surface effects using modified couple stress theory, Acta Mechanica, 227(6), 2016, 1575–1591.
[12] H. M. Sedighi, A. Koochi, M. Abadyan, Modeling the size dependent static and dynamic pull-in instability of cantilever nanoactuator based on strain gradient theory, International Journal of Applied Mechanics, 6(5), 2014, 1450055.
[13] A. Chong, D. C. Lam, Strain gradient plasticity effect in indentation hardness of polymers, Journal of Materials Research, 14(10), 1999, 4103-4110.
[14] A.W. McFarland, J. S. Colton, Role of material microstructure in plate stiffness with relevance to micro-cantilever sensors, Journal of Micromechanics and Microengineering, 15(5), 2005, 10-60.
[15] R. Mindlin, H. Tiersten, Effects of couple-stresses in linear elasticity, Archive for Rational Mechanics and Analysis, 11(1), 1962, 415-448.
[16] R. A. Toupin, Elastic materials with couple-stresses, Archive for Rational Mechanics and Analysis, 11(1), 1962, 385-414.
[17] R. Kumar, Response of thermoelastic beam due to thermal source in modified couple stress theory, Computational Methods in Science and Technology, 22(2), 2016, 95-101.
[18] S. K. Park, X. L. Gao, Bernoulli-Euler beam model based on a modified couple stress theory, Journal of Micromechanics and Microengineering, 16, 2006, 2355-2359.
[15] A. R. Hadjesfandiari, G. F. Dargush, Couple stress theory for solids, International Journal of Solids and Structures, International Journal of Solids and Structures, 48(18), 2011, 2496-2510.
[19] F. Yang, A. Chong, D. Lam, P. Tong, Couple stress based strain gradient theory for elasticity, International Journal of Solids and Structures, 39, 2002, 2731–2743.
[20] M. H. Sad, Elasticity Theory Application and Numeric,Elsevier Inc, 2009.
[21] H.W. Lord, Y. Shulman, A generalized dynamical theory of thermoelasticity, Journal of the Mechanics and Physics of Solids, 15, 1967, 299–309.
[22] G. Honig, U. Hirdes, A method for the numerical inversion of the Laplace transform, Journal of Computational and Applied Mathematics, 10, 1984, 113-132.
[23] D.Y. Tzou, Experimental support for the Lagging behavior in heat propagation, Journal of Thermophysics and Heat Transfer, 9, 1995, 686–693.
[24] M. Najafi, G. Rezazadeh, R. Shabani, Thermo-elastic Damping in a Capacitive Micro-beam Resonator Considering Hyperbolic Heat Conduction Model and Modified Couple Stress Theory, Journal of Solid Mechanics, 4(4), 2012, 386-401.
[25] A. E. Abouelregal, Response of thermoelastic microbeams to a periodic external transverse excitation based on MCS theory, Microsystem Technologies, 24(4), 2018, 1925–1933.