Free and forced thermomechanical vibration and buckling responses of functionally graded magneto-electro-elastic porous nanoplates

[1]  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.

[2]  Pawan Kumar,et al.  Vibration response analysis of sigmoidal functionally graded piezoelectric (FGP) porous plate under thermo-electric environment , 2021, Mechanics Based Design of Structures and Machines.

[3]  M. A. Eltaher,et al.  Dynamic analysis of nanoscale Timoshenko CNTs based on doublet mechanics under moving load , 2021, The European Physical Journal Plus.

[4]  Limin Sun,et al.  Modeling vehicle load for a long-span bridge based on weigh in motion data , 2021 .

[5]  Zhihui Liu,et al.  Dynamic analysis of arbitrarily restrained stiffened plate under moving loads , 2021 .

[6]  M. A. Eltaher,et al.  Dynamic response of nonlocal strain gradient FG nanobeam reinforced by carbon nanotubes under moving point load , 2021, The European Physical Journal Plus.

[7]  M. Farid,et al.  Piezoelectric energy harvesting from nonlinear dynamics of functionally graded plate under multi-moving loads and masses , 2021, Mechanics Based Design of Structures and Machines.

[8]  R. Luciano,et al.  Critical Temperatures for Vibrations and Buckling of Magneto-Electro-Elastic Nonlocal Strain Gradient Plates , 2021, Nanomaterials.

[9]  B. Alzahrani,et al.  Nonlinear forced vibrations of nanocomposite-reinforced viscoelastic thick annular system under hygrothermal environment , 2020, Mechanics Based Design of Structures and Machines.

[10]  J. N. Reddy,et al.  An integrated moving element method (IMEM) for hydroelastic analysis of infinite floating Kirchhoff-Love plates under moving loads in a shallow water environment , 2020 .

[11]  Mostafa Habibi,et al.  Large-amplitude dynamical behavior of multilayer graphene platelets reinforced nanocomposite annular plate under thermo-mechanical loadings , 2020, Mechanics Based Design of Structures and Machines.

[12]  Chien H. Thai,et al.  Free vibration analysis of functionally graded anisotropic microplates using modified strain gradient theory , 2020, Engineering Analysis with Boundary Elements.

[13]  Haiping Zhu,et al.  Snap-buckling of functionally graded multilayer graphene platelet-reinforced composite curved nanobeams with geometrical imperfections , 2020 .

[14]  Hu Liu,et al.  Modeling of novel nanoscale mass sensor made of smart FG magneto-electro-elastic nanofilm integrated with graphene layers , 2020 .

[15]  Ismail ESEN.  Dynamics of size-dependant Timoshenko micro beams subjected to moving loads , 2020 .

[16]  A. Eyvazian,et al.  Buckling and vibration analysis of FG-CNTRC plate subjected to thermo-mechanical load based on higher order shear deformation theory , 2020, Mechanics Based Design of Structures and Machines.

[17]  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.

[18]  K. K. Żur,et al.  Free vibration and buckling analyses of magneto-electro-elastic FGM nanoplates based on nonlocal modified higher-order sinusoidal shear deformation theory , 2020 .

[19]  F. Ebrahimi,et al.  Resonance analysis on nonlinear vibration of piezoelectric/FG porous nanocomposite subjected to moving load , 2020 .

[20]  M. Shakouri,et al.  Free and forced vibration of sandwich plates with electrorheological core and functionally graded face layers , 2019 .

[21]  Xiaoning Jiang,et al.  Modeling of the flexoelectric annular microplate based on strain gradient elasticity theory , 2019 .

[22]  Ismail ESEN.  Dynamic response of functional graded Timoshenko beams in a thermal environment subjected to an accelerating load , 2019, European Journal of Mechanics - A/Solids.

[23]  T. Rabczuk,et al.  Static analysis of functionally graded anisotropic nanoplates using nonlocal strain gradient theory , 2019, Composite Structures.

[24]  R. Luciano,et al.  Solution for cross- and angle-ply laminated Kirchhoff nano plates in bending using strain gradient theory , 2019, Composites Part B: Engineering.

[25]  M. Esmaeilzadeh,et al.  Numerical investigation into dynamic behaviors of axially moving functionally graded porous sandwich nanoplates reinforced with graphene platelets , 2019, Materials Research Express.

[26]  A. Milazzo,et al.  Advanced models for nonlocal magneto-electro-elastic multilayered plates based on Reissner mixed variational theorem , 2019, Mechanics of Advanced Materials and Structures.

[27]  A. J. Gámez,et al.  Thin-Wall Machining of Light Alloys: A Review of Models and Industrial Approaches , 2019, Materials.

[28]  Jie Yang,et al.  Nonlinear dynamic buckling of functionally graded porous beams , 2019, Mechanics of Advanced Materials and Structures.

[29]  Haiping Zhu,et al.  Nonlinear vibration analysis of different types of functionally graded beams using nonlocal strain gradient theory and a two-step perturbation method , 2019, The European Physical Journal Plus.

[30]  D. Shahsavari,et al.  Wave propagation analysis in functionally graded (FG) nanoplates under in-plane magnetic field based on nonlocal strain gradient theory and four variable refined plate theory , 2018 .

[31]  M. C. Kiran,et al.  Assessment of porosity influence on vibration and static behaviour of functionally graded magneto-electro-elastic plate: A finite element study , 2018, European Journal of Mechanics - A/Solids.

[32]  M. Shojaeefard,et al.  Free vibration of an ultra-fast-rotating-induced cylindrical nano-shell resting on a Winkler foundation under thermo-electro-magneto-elastic condition , 2018, Applied Mathematical Modelling.

[33]  M. Lezgy-Nazargah,et al.  A new mixed-field theory for bending and vibration analysis of multi-layered composite plate , 2018, Archives of Civil and Mechanical Engineering.

[34]  M. Hashemian,et al.  On the parametric and external resonances of rectangular plates on an elastic foundation traversed by sequential masses , 2018 .

[35]  J. Reddy,et al.  Nonlocal nonlinear bending and free vibration analysis of a rotating laminated nano cantilever beam , 2018 .

[36]  S. C. Kattimani,et al.  Investigation of the effect of BaTiO 3 /CoFe 2 O 4 particle arrangement on the static response of magneto-electro-thermo-elastic plates , 2018 .

[37]  M. Vinyas,et al.  Hygrothermal analysis of magneto-electro-elastic plate using 3D finite element analysis , 2017 .

[38]  Y. Lei,et al.  Thermo-electro-mechanical vibration analysis of piezoelectric nanoplates resting on viscoelastic foundation with various boundary conditions , 2017 .

[39]  B. Akgöz,et al.  A size-dependent beam model for stability of axially loaded carbon nanotubes surrounded by Pasternak elastic foundation , 2017 .

[40]  M. B. Khamesee,et al.  High frequency nano electromagnetic self-powered sensor: Concept, modelling and analysis , 2017 .

[41]  D. Shahsavari,et al.  Bending and shearing responses for dynamic analysis of single-layer graphene sheets under moving load , 2017 .

[42]  R. Ansari,et al.  Size-dependent bending, buckling and vibration of higher-order shear deformable magneto-electro-thermo-elastic rectangular nanoplates , 2017 .

[43]  A. G. Arani,et al.  Vibration analysis of functionally graded nanocomposite plate moving in two directions , 2017 .

[44]  M. Lezgy-Nazargah,et al.  An exact Peano Series solution for bending analysis of imperfect layered functionally graded neutral magneto-electro-elastic plates resting on elastic foundations , 2017 .

[45]  L. Bessais,et al.  Semi-hard magnetic properties of nanoparticles of cobalt ferrite synthesized by the co-precipitation process , 2017 .

[46]  Ismail ESEN.  A Modified FEM for Transverse and Lateral Vibration Analysis of Thin Beams Under a Mass Moving with a Variable Acceleration , 2017 .

[47]  R. Luciano,et al.  Functionally graded Timoshenko nanobeams: A novel nonlocal gradient formulation , 2016 .

[48]  M. Lezgy-Nazargah.  A high-performance parametrized mixed finite element model for bending and vibration analyses of thick plates , 2016 .

[49]  Qinsheng Bi,et al.  Dynamic response of a cable-stayed bridge subjected to a moving vehicle load , 2016 .

[50]  XiaoBai Li,et al.  Free vibration analysis of nonlocal strain gradient beams made of functionally graded material , 2016 .

[51]  A. Farajpour,et al.  Nonlocal nonlinear plate model for large amplitude vibration of magneto-electro-elastic nanoplates , 2016 .

[52]  M. A. Eltaher,et al.  Vibration of a carbyne nanomechanical mass sensor with surface effect , 2016 .

[53]  Ernian Pan,et al.  Static bending and free vibration of a functionally graded piezoelectric microplate based on the modified couple-stress theory , 2015 .

[54]  Li Li,et al.  Flexural wave propagation in small-scaled functionally graded beams via a nonlocal strain gradient theory , 2015 .

[55]  J. Reddy,et al.  Size-dependent vibration of a microplate under the action of a moving load based on the modified couple stress theory , 2015 .

[56]  B. Akgöz,et al.  A novel microstructure-dependent shear deformable beam model , 2015 .

[57]  M. Janghorban,et al.  Dynamic analysis of isotropic nanoplates subjected to moving load using state-space method based on nonlocal second order plate theory , 2015 .

[58]  J. Scott,et al.  Some current problems in perovskite nano-ferroelectrics and multiferroics: kinetically-limited systems of finite lateral size , 2015, Science and technology of advanced materials.

[59]  J. Reddy,et al.  A higher-order nonlocal elasticity and strain gradient theory and its applications in wave propagation , 2015 .

[60]  Nikolay I. Zheludev,et al.  A magneto-electro-optical effect in a plasmonic nanowire material , 2015, Nature Communications.

[61]  Hideo Takabatake,et al.  A simplified analysis of rectangular floating plates subjected to moving loads , 2015 .

[62]  Zhendong Hu,et al.  Free vibration of simply supported and multilayered magneto-electro-elastic plates , 2015 .

[63]  B. Akgöz,et al.  A microstructure-dependent sinusoidal plate model based on the strain gradient elasticity theory , 2015 .

[64]  Chen Liu,et al.  Free vibration of nonlocal piezoelectric nanoplates under various boundary conditions , 2015 .

[65]  B. Akgöz,et al.  Thermo-mechanical buckling behavior of functionally graded microbeams embedded in elastic medium , 2014 .

[66]  Jie Yang,et al.  Free vibration of size-dependent magneto-electro-elastic nanoplates based on the nonlocal theory , 2014 .

[67]  Y. S. Li,et al.  Buckling and free vibration of magnetoelectroelastic nanoplate based on nonlocal theory , 2014 .

[68]  B. Akgöz,et al.  Longitudinal vibration analysis for microbars based on strain gradient elasticity theory , 2014 .

[69]  Da-Guang Zhang,et al.  Thermal post-buckling and nonlinear vibration analysis of FGM beams based on physical neutral surface and high order shear deformation theory , 2014 .

[70]  M. Eslami,et al.  An exact solution for thermal buckling of annular FGM plates on an elastic medium , 2013 .

[71]  Huajiang Ouyang,et al.  Moving-load dynamic problems: A tutorial (with a brief overview) , 2011 .

[72]  Liao-Liang Ke,et al.  Thermal effect on free vibration and buckling of size-dependent microbeams , 2011 .

[73]  Ce-Wen Nan,et al.  Multiferroic magnetoelectric composite nanostructures , 2010 .

[74]  J. N. Reddy,et al.  Nonlocal third-order shear deformation plate theory with application to bending and vibration of plates , 2009 .

[75]  Ramamoorthy Ramesh,et al.  Multiferroics and magnetoelectrics: thin films and nanostructures , 2008 .

[76]  J. N. Reddy,et al.  Nonlocal theories for bending, buckling and vibration of beams , 2007 .

[77]  Ernian Pan,et al.  Discrete Layer Solution to Free Vibrations of Functionally Graded Magneto-Electro-Elastic Plates , 2006 .

[78]  N. Ganesan,et al.  Static analysis of simply supported functionally graded and layered magneto-electro-elastic plates , 2006 .

[79]  R Ramesh,et al.  Multiferroic BaTiO3-CoFe2O4 Nanostructures , 2004, Science.

[80]  A. Eringen.  On differential equations of nonlocal elasticity and solutions of screw dislocation and surface waves , 1983 .

[81]  A. Eringen,et al.  On nonlocal elasticity , 1972 .

[82]  S. Timoshenko.  CV. On the forced vibrations of bridges , 1922 .

[83]  A. Farajpour,et al.  Influence of carbon nanotubes on the buckling of microtubule bundles in viscoelastic cytoplasm using nonlocal strain gradient theory , 2017 .

[84]  A. Zenkour,et al.  Wave propagation analysis of a functionally graded magneto-electro-elastic nanobeam rest on Visco-Pasternak foundation , 2017 .

[85]  N. Wattanasakulpong,et al.  Linear and nonlinear vibration analysis of elastically restrained ends FGM beams with porosities , 2014 .

[86]  L Fryba,et al.  VIBRATION OF SOLIDS AND STRUCTURES UNDER MOVING LOADS (3RD EDITION) , 1999 .

[87]  A. Eringen.  Theories of nonlocal plasticity , 1983 .

[88]  A. C. Eringen,et al.  Nonlocal polar elastic continua , 1972 .