Modified strain gradient theory for nonlinear vibration analysis of functionally graded piezoelectric doubly curved microshells
暂无分享,去创建一个
[1] M. Barati,et al. Nonlinear dynamic characteristics of nonlocal multi-phase magneto-electro-elastic nano-tubes with different piezoelectric constituents , 2020 .
[2] Ali Toghroli,et al. On the nonlinear dynamics of viscoelastic graphene sheets conveying nanoflow: Parametric excitation analysis , 2020, Mechanics Based Design of Structures and Machines.
[3] M. Arefi. Third-order electro-elastic analysis of sandwich doubly curved piezoelectric micro shells , 2019 .
[4] Nadhim M. Faleh,et al. Finite element formulation and vibration of nonlocal refined metal foam beams with symmetric and non-symmetric porosities , 2019 .
[5] A. Zenkour,et al. Influence of micro-length-scale parameters and inhomogeneities on the bending, free vibration and wave propagation analyses of a FG Timoshenko’s sandwich piezoelectric microbeam , 2019 .
[6] Nadhim M. Faleh,et al. Analyzing post-buckling behavior of continuously graded FG nanobeams with geometrical imperfections , 2019 .
[7] Nadhim M. Faleh,et al. On vibrations of porous FG nanoshells , 2018, International Journal of Engineering Science.
[8] Zhi Yan,et al. Influence of Flexoelectricity on Electromechanical Properties of Functionally Graded Piezoelectric Nanobeams Based on Modified Couple Stress Theory , 2018, International Journal of Applied Mechanics.
[9] Yiru Ren,et al. Wave propagation of functionally graded porous nanobeams based on non-local strain gradient theory , 2018, The European Physical Journal Plus.
[10] Seyed Sajad Mirjavadi,et al. Effect of temperature and porosity on the vibration behavior of two-dimensional functionally graded micro-scale Timoshenko beam , 2018 .
[11] M. Ghayesh,et al. Nonlinear dynamics of doubly curved shallow microshells , 2018 .
[12] F. Yuan,et al. On vibrations of porous nanotubes , 2018 .
[13] M. Sobhy,et al. Thermo-electro-mechanical bending of FG piezoelectric microplates on Pasternak foundation based on a four-variable plate model and the modified couple stress theory , 2018 .
[14] Mohammed Sid Ahmed Houari,et al. A novel nonlocal refined plate theory for stability response of orthotropic single-layer graphene sheet resting on elastic medium , 2018 .
[15] Mergen H. Ghayesh,et al. Nonlinear mechanics of doubly curved shallow microshells , 2017 .
[16] M. Barati,et al. Electro-mechanical vibration of smart piezoelectric FG plates with porosities according to a refined four-variable theory , 2017 .
[17] M. Farid,et al. Nonlinear pull-in instability of microplates with piezoelectric layers using modified couple stress theory , 2017 .
[18] M. Barati,et al. Damping vibration analysis of smart piezoelectric polymeric nanoplates on viscoelastic substrate based on nonlocal strain gradient theory , 2017 .
[19] Ernian Pan,et al. Static deformation of anisotropic layered magnetoelectroelastic plates based on modified couple-stress theory , 2016 .
[20] S. Parashar,et al. Static bending and dynamic analysis of functionally graded piezoelectric beam subjected to electromechanical loads , 2016 .
[21] Jianke Du,et al. Buckling and post-buckling analyses of piezoelectric hybrid microplates subject to thermo–electro-mechanical loads based on the modified couple stress theory , 2016 .
[22] Li Li,et al. Nonlinear bending and free vibration analyses of nonlocal strain gradient beams made of functionally graded material , 2016 .
[23] XiaoBai Li,et al. Free vibration analysis of nonlocal strain gradient beams made of functionally graded material , 2016 .
[24] A. Hamouda,et al. Thermo-mechanical vibration of rotating axially functionally graded nonlocal Timoshenko beam , 2016 .
[25] Ernian Pan,et al. Static bending and free vibration of a functionally graded piezoelectric microplate based on the modified couple-stress theory , 2015 .
[26] S. R. Mahmoud,et al. A computational shear displacement model for vibrational analysis of functionally graded beams with porosities , 2015 .
[27] Y. Beni,et al. Cylindrical thin-shell model based on modified strain gradient theory , 2014 .
[28] M. Khorsand. Dynamic analysis of a functionally graded piezoelectric spherical shell under mechanical and thermal shocks , 2014 .
[29] T. Q. Bui,et al. A quasi-3D hyperbolic shear deformation theory for functionally graded plates , 2014 .
[30] Lin Wang,et al. Flexural vibrations of microscale pipes conveying fluid by considering the size effects of micro-flow and micro-structure , 2013 .
[31] T. Vo,et al. A nonlocal sinusoidal shear deformation beam theory with application to bending, buckling, and vibration of nanobeams , 2012 .
[32] M. Shariyat,et al. Dynamic buckling of imperfect laminated plates with piezoelectric sensors and actuators subjected to thermo-electro-mechanical loadings, considering the temperature-dependency of the material properties , 2009 .
[33] Zhifei Shi,et al. Free vibration of a functionally graded piezoelectric beam via state-space based differential quadrature , 2009 .
[34] Ernian Pan,et al. Exact solution for functionally graded and layered magneto-electro-elastic plates , 2005 .
[35] P. Tong,et al. Couple stress based strain gradient theory for elasticity , 2002 .
[36] A. Cemal Eringen,et al. Linear theory of nonlocal elasticity and dispersion of plane waves , 1972 .