Effect of nonlocal parameters and Kerr foundation on nonlinear static and dynamic stability of micro/nano plate with graphene platelet reinforcement
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[1] A. Tounsi,et al. Free vibration analysis of functionally graded doubly curved nanoshells using nonlocal first-order shear deformation theory with variable nonlocal parameters , 2022, Thin-Walled Structures.
[2] V. Saran,et al. Vibration analysis of the rectangular FG materials plate with variable thickness on Winkler-Pasternak-Kerr elastic foundation , 2022, Materials Today: Proceedings.
[3] Pham Hong Cong,et al. Nonlinear thermo-mechanical analysis of ES double curved shallow auxetic honeycomb sandwich shells with temperature-dependent properties , 2022, Composite Structures.
[4] P. V. Vinh. Nonlocal free vibration characteristics of power-law and sigmoid functionally graded nanoplates considering variable nonlocal parameter , 2022 .
[5] B. Akgöz,et al. A new eigenvalue problem solver for thermo‐mechanical vibration of Timoshenko nanobeams by an innovative nonlocal finite element method , 2021, Mathematical Methods in the Applied Sciences.
[6] Dieu T. T. Do,et al. Size-dependent analysis of functionally graded carbon nanotube-reinforced composite nanoshells with double curvature based on nonlocal strain gradient theory , 2021, Engineering with Computers.
[7] Y. Kiani,et al. Free vibration of functionally graded graphene platelet reinforced plates: A quasi 3D shear and normal deformable plate model , 2021 .
[8] J. Awrejcewicz,et al. Parametric vibrations of graphene sheets based on the double mode model and the nonlocal elasticity theory , 2021, Nonlinear Dynamics.
[9] A. Tounsi,et al. The role of spatial variation of the nonlocal parameter on the free vibration of functionally graded sandwich nanoplates , 2021, Engineering with Computers.
[10] Y. Wang,et al. Nonlinear forced vibration of simply supported functionally graded porous nanocomposite thin plates reinforced with graphene platelets , 2021, Thin-Walled Structures.
[11] Pham Hong Cong,et al. Nonlinear dynamic analysis of porous eccentrically stiffened double curved shallow auxetic shells in thermal environments , 2021 .
[12] Renjun Yan,et al. Free vibration analysis of FGM plates on Winkler/Pasternak/Kerr foundation by using a simple quasi-3D HSDT , 2021 .
[13] Qiang Yu. Wavelet-based homotopy method for analysis of nonlinear bending of variable-thickness plate on elastic foundations , 2020 .
[14] B. Safaei,et al. Buckling and postbuckling response of nonlocal strain gradient porous functionally graded micro/nano-plates via NURBS-based isogeometric analysis , 2020 .
[15] B. Keshtegar,et al. Wave propagation and vibration responses in porous smart nanocomposite sandwich beam resting on Kerr foundation considering structural damping , 2020 .
[16] B. Akgöz,et al. Buckling and free vibrations of CNT-reinforced cross-ply laminated composite plates , 2020, Mechanics Based Design of Structures and Machines.
[17] Reza Kolahchi,et al. Application of differential cubature method for nonlocal vibration, buckling and bending response of annular nanoplates integrated by piezoelectric layers based on surface-higher order nonlocal-piezoelasticity theory , 2020, J. Comput. Appl. Math..
[18] H. Farahmand. Analytical solutions of bending and free vibration of moderately thick micro-plate via two-variable strain gradient theory , 2020 .
[19] B. Akgöz,et al. On the effect of viscoelasticity on behavior of gyroscopes , 2020 .
[20] Y. Kiani. Influence of graphene platelets on the response of composite plates subjected to a moving load , 2020, Mechanics Based Design of Structures and Machines.
[21] B. Safaei,et al. Size-dependent shear buckling response of FGM skew nanoplates modeled via different homogenization schemes , 2020 .
[22] A. Fischer,et al. Manufacture and characterization of graphene membranes with suspended silicon proof masses for MEMS and NEMS applications , 2020, Microsystems & nanoengineering.
[23] Hui‐Shen Shen,et al. Nonlinear flexural behavior of temperature-dependent FG-CNTRC laminated beams with negative Poisson’s ratio resting on the Pasternak foundation , 2020 .
[24] S. R. Mahmoud,et al. Influences of porosity on dynamic response of FG plates resting on Winkler/Pasternak/Kerr foundation using quasi 3D HSDT , 2019 .
[25] T. Rabczuk,et al. A nonlocal higher order shear deformation theory for electro-elastic analysis of a piezoelectric doubly curved nano shell , 2019, Composites Part B: Engineering.
[26] R. Ansari,et al. On the Nonlinear Vibrations of Polymer Nanocomposite Rectangular Plates Reinforced by Graphene Nanoplatelets: A Unified Higher-Order Shear Deformable Model , 2019 .
[27] Rossana Dimitri,et al. Nonlocal bending analysis of curved nanobeams reinforced by graphene nanoplatelets , 2019, Composites Part B: Engineering.
[28] M. Friswell,et al. A nonlocal finite element model for buckling and vibration of functionally graded nanobeams , 2019, Composites Part B: Engineering.
[29] M. Shariyat,et al. Nonlinear semi-analytical nonlocal strain-gradient dynamic response investigation of phase-transition-induced transversely graded hierarchical viscoelastic nano/microplates , 2019, Proceedings of the Institution of Mechanical Engineers, Part C: Journal of Mechanical Engineering Science.
[30] Timon Rabczuk,et al. Nonlocal strain gradient plate model for nonlinear large-amplitude vibrations of functionally graded porous micro/nano-plates reinforced with GPLs , 2018, Composite Structures.
[31] Pham Hong Cong,et al. New approach to investigate the nonlinear dynamic response and vibration of a functionally graded multilayer graphene nanocomposite plate on a viscoelastic Pasternak medium in a thermal environment , 2018, Acta Mechanica.
[32] Timon Rabczuk,et al. Nonlinear bending of functionally graded porous micro/nano-beams reinforced with graphene platelets based upon nonlocal strain gradient theory , 2018 .
[33] Nguyen Dinh Duc,et al. Nonlinear thermo-mechanical dynamic analysis and vibration of higher order shear deformable piezoelectric functionally graded material sandwich plates resting on elastic foundations: , 2018 .
[34] Li Li,et al. A novel quasi-3D hyperbolic theory for free vibration of FG plates with porosities resting on Winkler/Pasternak/Kerr foundation , 2018 .
[35] A. Ferreira,et al. Influence of Winkler-Pasternak Foundation on the Vibrational Behavior of Plates and Shells Reinforced by Agglomerated Carbon Nanotubes , 2017 .
[36] B. Akgöz,et al. Higher-order continuum theories for buckling response of silicon carbide nanowires (SiCNWs) on elastic matrix , 2017 .
[37] R. Kolahchi. A comparative study on the bending, vibration and buckling of viscoelastic sandwich nano-plates based on different nonlocal theories using DC, HDQ and DQ methods , 2017 .
[38] M. Sobhy,et al. A New Quasi 3D Nonlocal Plate Theory for Vibration and Buckling of FGM Nanoplates , 2017 .
[39] F. Iacopi,et al. Mechanical and electromechanical properties of graphene and their potential application in MEMS , 2017 .
[40] Jie Yang,et al. Free and forced vibrations of functionally graded polymer composite plates reinforced with graphene nanoplatelets , 2017 .
[41] A. Fallah,et al. Buckling analysis of functionally graded rectangular nano-plate based on nonlocal exponential shear deformation theory , 2016 .
[42] Amin Anjomshoa,et al. Vibration analysis of orthotropic circular and elliptical nano-plates embedded in elastic medium based on nonlocal Mindlin plate theory and using Galerkin method , 2016 .
[43] M. Abadyan,et al. A Nonlinear Model for Incorporating the Coupled Effects of Surface Energy and Microstructure on the Electromechanical Stability of NEMS , 2016, Arabian Journal for Science and Engineering.
[44] Li Li,et al. Buckling analysis of size-dependent nonlinear beams based on a nonlocal strain gradient theory , 2015 .
[45] B. Akgöz,et al. A microstructure-dependent sinusoidal plate model based on the strain gradient elasticity theory , 2015 .
[46] B. Akgöz,et al. Shear deformation beam models for functionally graded microbeams with new shear correction factors , 2014 .
[47] R. Nazemnezhad,et al. Nonlocal nonlinear free vibration of functionally graded nanobeams , 2014 .
[48] R. Ansari,et al. On the free vibration response of functionally graded higher-order shear deformable microplates based on the strain gradient elasticity theory , 2013 .
[49] B. Akgöz,et al. Analysis of micro-sized beams for various boundary conditions based on the strain gradient elasticity theory , 2012 .
[50] B. Akgöz,et al. Buckling Analysis of Cantilever Carbon Nanotubes Using the Strain Gradient Elasticity and Modified Couple Stress Theories , 2011 .
[51] Yang Yang,et al. Higher-Order Continuum Theory Applied to Fracture Simulation of Nanoscale Intergranular Glassy Film , 2011 .
[52] M. Aydogdu,et al. Levy type solution method for vibration and buckling of nanoplates using nonlocal elasticity theory , 2011 .
[53] J. N. Reddy,et al. Nonlocal third-order shear deformation plate theory with application to bending and vibration of plates , 2009 .
[54] A. Miravete,et al. Mechanical model to evaluate the effect of the dispersion in nanocomposites , 2007 .
[55] J. N. Reddy,et al. Nonlocal theories for bending, buckling and vibration of beams , 2007 .
[56] M. Mehregany,et al. MEMS/NEMS Devices and Applications , 2007 .
[57] Hui-Shen Shen,et al. Postbuckling of FGM plates with piezoelectric actuators under thermo-electro-mechanical loadings , 2005 .
[58] Jianmin Qu,et al. Surface free energy and its effect on the elastic behavior of nano-sized particles, wires and films , 2005 .
[59] M. R. Eslami,et al. Buckling of imperfect functionally graded plates under in-plane compressive loading , 2005 .
[60] Zhao Jian-bin,et al. Influence of couple-stresses on stress concentrations around the cavity , 2000 .
[61] Mahmoud C. Kneifati. Analysis of Plates on a Kerr Foundation Model , 1985 .
[62] A. Eringen. On differential equations of nonlocal elasticity and solutions of screw dislocation and surface waves , 1983 .
[63] D. J. Dawe,et al. Rayleigh-Ritz vibration analysis of Mindlin plates , 1980 .
[64] A. C. Eringen,et al. Nonlocal polar elastic continua , 1972 .
[65] R. D. Mindlin. Second gradient of strain and surface-tension in linear elasticity , 1965 .
[66] J. Awrejcewicz,et al. Analysing regular nonlinear vibrations of nano/micro plates based on the nonlocal theory and combination of reduced order modelling and multiple scale method , 2022 .