Wave propagation analysis of porous functionally graded piezoelectric nanoplates with a visco-Pasternak foundation
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[1] Li Cheng,et al. Vibration Analysis of Rotating Functionally Graded Piezoelectric Nanobeams Based on the Nonlocal Elasticity Theory , 2021, Journal of Vibration Engineering & Technologies.
[2] A. Loghman,et al. Size dependent free vibration analysis of functionally graded piezoelectric micro/nano shell based on modified couple stress theory with considering thickness stretching effect , 2020 .
[3] R. Khordad,et al. An analytical study of vibration in functionally graded piezoelectric nanoplates: nonlocal strain gradient theory , 2019, Applied Mathematics and Mechanics.
[4] M. Abazid. The Nonlocal Strain Gradient Theory for Hygrothermo-Electromagnetic Effects on Buckling, Vibration and Wave Propagation in Piezoelectromagnetic Nanoplates , 2019, International Journal of Applied Mechanics.
[5] Chien H. Thai,et al. An isogeometric Bézier finite element method for vibration analysis of functionally graded piezoelectric material porous plates , 2019, International Journal of Mechanical Sciences.
[6] L. Gallimard,et al. Active vibration control of a smart functionally graded piezoelectric material plate using an adaptive fuzzy controller strategy , 2019, Journal of Intelligent Material Systems and Structures.
[7] L. Sun. Current Research and Development Trend of Functionally Gradient Materials , 2019, Advances in Materials Science.
[8] Jialing Yang,et al. Vibration of FG magneto-electro-viscoelastic porous nanobeams on visco-Pasternak foundation , 2018, Composites Part B: Engineering.
[9] M. Barati,et al. Electro-thermoelastic vibration of plates made of porous functionally graded piezoelectric materials under various boundary conditions , 2018 .
[10] Li Li,et al. The effect of thickness on the mechanics of nanobeams , 2018 .
[11] M. Sobhy,et al. Nonlocal piezo-hygrothermal analysis for vibration characteristics of a piezoelectric Kelvin–Voigt viscoelastic nanoplate embedded in a viscoelastic medium , 2018 .
[12] S. Sahmani,et al. Nonlinear vibrations of pre- and post-buckled lipid supramolecular micro/nano-tubules via nonlocal strain gradient elasticity theory. , 2017, Journal of biomechanics.
[13] M. Barati,et al. Dynamic modeling of preloaded size-dependent nano-crystalline nano-structures , 2017 .
[14] F. Ebrahimi,et al. Wave propagation analysis of embedded nanoplates based on a nonlocal strain gradient-based surface piezoelectricity theory , 2017 .
[15] L. Ke,et al. Wave Propagation Analysis of Piezoelectric Nanoplates Based on the Nonlocal Theory , 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] J. Zu,et al. Porosity-dependent nonlinear forced vibration analysis of functionally graded piezoelectric smart material plates , 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] O. Rahmani,et al. Size-dependent free vibration analysis of functionally graded piezoelectric plate subjected to thermo-electro-mechanical loading , 2017 .
[20] F. Ebrahimi,et al. On flexural wave propagation responses of smart FG magneto-electro-elastic nanoplates via nonlocal strain gradient theory , 2017 .
[21] A. Zenkour,et al. Nonlocal electro-thermo-mechanical analysis of a sandwich nanoplate containing a Kelvin–Voigt viscoelastic nanoplate and two piezoelectric layers , 2017 .
[22] R. Kolahchi,et al. Electro-magneto wave propagation analysis of viscoelastic sandwich nanoplates considering surface effects , 2017 .
[23] M. Barati,et al. Hygrothermal effects on vibration characteristics of viscoelastic FG nanobeams based on nonlocal strain gradient theory , 2017 .
[24] O. Rahmani,et al. Vibration analysis of functionally graded piezoelectric nanoscale plates by nonlocal elasticity theory: An analytical solution , 2016 .
[25] M. Barati,et al. A nonlocal strain gradient theory for wave propagation analysis in temperature-dependent inhomogeneous nanoplates , 2016 .
[26] A. Farajpour,et al. A higher-order nonlocal strain gradient plate model for buckling of orthotropic nanoplates in thermal environment , 2016 .
[27] Li Li,et al. Wave propagation in viscoelastic single-walled carbon nanotubes with surface effect under magnetic field based on nonlocal strain gradient theory , 2016 .
[28] J. Reddy,et al. A higher-order nonlocal elasticity and strain gradient theory and its applications in wave propagation , 2015 .
[29] M. Jabbari,et al. Thermal buckling analysis of porous circular plate with piezoelectric sensor-actuator layers under uniform thermal load , 2015 .
[30] Kamal M. Bajoria,et al. Free and forced vibration control of piezoelectric FGM plate subjected to electro-mechanical loading , 2013 .
[31] A. Sofiyev,et al. Modified Young’s moduli of nano-materials taking into account the scale effects and vacancies , 2011 .
[32] M. Arefi,et al. Application and analysis of functionally graded piezoelectrical rotating cylinder as mechanical sensor subjected to pressure and thermal loads , 2011 .
[33] Victor Birman,et al. Modeling and Analysis of Functionally Graded Materials and Structures , 2007 .
[34] Fan Yang,et al. Experiments and theory in strain gradient elasticity , 2003 .
[35] P. Tong,et al. Couple stress based strain gradient theory for elasticity , 2002 .
[36] N.,et al. A PHENOMENOLOGICAL THEORY FOR STRAIN GRADIENT EFFECTS IN PLASTICITY , 2002 .
[37] R. D. Mindlin. Second gradient of strain and surface-tension in linear elasticity , 1965 .