Porosity-dependent wave propagation in multi-directional functionally graded nanoplate with nonlinear temperature-dependent characteristics on Kerr-type substrate

[1]  S. Keawsawasvong,et al.  Effect of uniform and nonuniform temperature distributions on sound transmission loss of double-walled porous functionally graded magneto-electro-elastic sandwich plates with subsonic external flow , 2023, International Journal of Thermofluids.

[2]  Guannan Wang,et al.  Wave propagation analysis in functionally graded metal foam plates with nanopores , 2023, Acta Mechanica.

[3]  K. Zhou,et al.  Study on vibration behavior of functionally graded porous material plates immersed in liquid with general boundary conditions , 2023, Thin-Walled Structures.

[4]  S. Keawsawasvong,et al.  Identification of crack location in metallic biomaterial cantilever beam subjected to moving load base on central difference approximation , 2023 .

[5]  Huoming Shen,et al.  Wave propagation analysis of porous functionally graded piezoelectric nanoplates with a visco-Pasternak foundation , 2022, Applied Mathematics and Mechanics.

[6]  C. Thongchom,et al.  Size Dependent Buckling Analysis of a FG-CNTRC Microplate of Variable Thickness under Non-Uniform Biaxial Compression , 2022, Buildings.

[7]  Shunqi Zhang,et al.  Bi-nonlinear isogeometric analysis of graphene platelets reinforced functionally graded porous plates bonded with piezoelectrics , 2022, Composite Structures.

[8]  R. Kolahchi,et al.  Nano supercapacitors with practical application in aerospace technology: Vibration and wave propagation analysis , 2022, Aerospace Science and Technology.

[9]  J. Moll,et al.  Theoretical and experimental analysis of guided wave propagation in plate-like structures with sinusoidal thickness variations , 2022, Archives of Civil and Mechanical Engineering.

[10]  A. Chanda,et al.  Porosity-dependent free vibration and transient responses of functionally graded composite plates employing higher order thickness stretching model , 2022, Mechanics of Advanced Materials and Structures.

[11]  S. Keawsawasvong,et al.  Sound transmission loss of double-walled sandwich cross-ply layered magneto-electro-elastic plates under thermal environment , 2022, Scientific Reports.

[12]  F. Pellicano,et al.  Nonlocal anisotropic elastic shell model for vibrations of double-walled carbon nanotubes under nonlinear van der Waals interaction forces , 2022, International Journal of Non-Linear Mechanics.

[13]  S. Keawsawasvong,et al.  Effects of thermal environment and external mean flow on sound transmission loss of sandwich functionally graded magneto-electro-elastic cylindrical nanoshell , 2022, European Journal of Mechanics - A/Solids.

[14]  L. Elmaimouni,et al.  Size-dependent and piezoelectric effects on SH wave propagation in functionally graded plates , 2022, Mechanics Research Communications.

[15]  Mohammed Al-Osta.  An exponential-trigonometric quasi-3D HSDT for wave propagation in an exponentially graded plate with microstructural defects , 2022, Composite Structures.

[16]  A. Tounsi,et al.  Dynamics of imperfect inhomogeneous nanoplate with exponentially-varying properties resting on viscoelastic foundation , 2022, European Journal of Mechanics - A/Solids.

[17]  V. R. Kar,et al.  Nonlinear transient analysis of porous P-FGM and S-FGM sandwich plates and shell panels under blast loading and thermal environment , 2022, Thin-Walled Structures.

[18]  S. Keawsawasvong,et al.  Dynamic response of fluid-conveying hybrid smart carbon nanotubes considering slip boundary conditions under a moving nanoparticle , 2022, Mechanics of Advanced Materials and Structures.

[19]  S. Keawsawasvong,et al.  An analytical study of sound transmission loss of functionally graded sandwich cylindrical nanoshell integrated with piezoelectric layers , 2022, Scientific Reports.

[20]  A. Tounsi,et al.  Analytical investigation of wave propagation in bidirectional FG sandwich porous plates lying on an elastic substrate , 2022, Waves in Random and Complex Media.

[21]  S. Keawsawasvong,et al.  Sound Transmission Loss of a Honeycomb Sandwich Cylindrical Shell with Functionally Graded Porous Layers , 2022, Buildings.

[22]  Fenfei Hua,et al.  Wave propagation analysis of sandwich plates with graphite particles filled viscoelastic material core in hygrothermal environments , 2022, Composite Structures.

[23]  C. Delprete,et al.  On wave propagation and free vibration of piezoelectric sandwich plates with perfect and porous functionally graded substrates , 2022, Journal of Intelligent Material Systems and Structures.

[24]  A. Ghosh,et al.  Influence of porosity distribution on free vibration and buckling analysis of multi-directional functionally graded sandwich plates , 2022, Composite Structures.

[25]  A. Tounsi,et al.  Influence of the visco-Pasternak foundation parameters on the buckling behavior of a sandwich functional graded ceramic–metal plate in a hygrothermal environment , 2022, Thin-Walled Structures.

[26]  S. Keawsawasvong,et al.  An Experimental Study on the Effect of Nanomaterials and Fibers on the Mechanical Properties of Polymer Composites , 2021, Buildings.

[27]  A. Tounsi,et al.  Investigation on the effect of porosity on wave propagation in FGM plates resting on elastic foundations via a quasi-3D HSDT , 2021, Waves in Random and Complex Media.

[28]  A. Tounsi,et al.  Hygro-thermo-mechanical bending behavior of advanced functionally graded ceramic metal plate resting on a viscoelastic foundation , 2021 .

[29]  A. Tounsi,et al.  An efficient computational model for vibration behavior of a functionally graded sandwich plate in a hygrothermal environment with viscoelastic foundation effects , 2021, Engineering with Computers.

[30]  Z. Qian,et al.  Analysis of guided wave propagation in functionally graded magneto-electro elastic composite , 2021, Waves in Random and Complex Media.

[31]  Ö. Civalek,et al.  An analytical solution for the free vibration of FG nanoplates , 2021, Journal of the Brazilian Society of Mechanical Sciences and Engineering.

[32]  M. A. Roudbari,et al.  Size-Dependent Vibration Problem of Two Vertically-Aligned Single-Walled Boron Nitride Nanotubes Conveying Fluid in Thermal Environment Via Nonlocal Strain Gradient Shell Model , 2021 .

[33]  A. Tounsi,et al.  Wave propagation analysis of a ceramic-metal functionally graded sandwich plate with different porosity distributions in a hygro-thermal environment , 2021 .

[34]  Yalda Zarabimanesh,et al.  Hygro-thermo-mechanical vibration of two vertically aligned single-walled boron nitride nanotubes conveying fluid , 2021, Journal of Vibration and Control.

[35]  Renjun Yan,et al.  Free vibration analysis of FGM plates on Winkler/Pasternak/Kerr foundation by using a simple quasi-3D HSDT , 2021 .

[36]  M. A. Roudbari,et al.  Free vibration problem of fluid-conveying double-walled boron nitride nanotubes via nonlocal strain gradient theory in thermal environment , 2020, Mechanics Based Design of Structures and Machines.

[37]  S. Hashemi,et al.  Nonlinear Free and Forced Vibrations of In-Plane Bi-Directional Functionally Graded Rectangular Plate with Temperature-Dependent Properties , 2020 .

[38]  B. Zima,et al.  Detection and size estimation of crack in plate based on guided wave propagation , 2020 .

[39]  Q. Han,et al.  Analysis of wave propagation in functionally graded piezoelectric composite plates reinforced with graphene platelets , 2020 .

[40]  M. A. Roudbari,et al.  Nonlinear vibration of fluid conveying cantilever nanotube resting on visco‐pasternak foundation using non‐local strain gradient theory , 2020, Micro & Nano Letters.

[41]  H. Hua,et al.  Vibration and sound radiation analysis of temperature-dependent porous functionally graded material plates with general boundary conditions , 2019, Applied Acoustics.

[42]  H. Rahnema,et al.  A theoretical study of wave propagation of eccentrically stiffened FGM plate on Pasternak foundations based on higher-order shear deformation plate theory , 2019, Materials Today Communications.

[43]  M. Sobhy,et al.  Wave propagation in magneto-porosity FG bi-layer nanoplates based on a novel quasi-3D refined plate theory , 2019, Waves in Random and Complex Media.

[44]  Rossana Dimitri,et al.  Nonlocal bending analysis of curved nanobeams reinforced by graphene nanoplatelets , 2019, Composites Part B: Engineering.

[45]  Rahul Kumar,et al.  Meshfree approach on buckling and free vibration analysis of porous FGM plate with proposed IHHSDT resting on the foundation , 2019, Curved and Layered Structures.

[46]  A. Farajpour,et al.  A review on the mechanics of nanostructures , 2018, International Journal of Engineering Science.

[47]  I. I. Hosseini,et al.  Free Vibration Analysis of Nanoplates Made of Functionally Graded Materials Based On Nonlocal Elasticity Theory Using Finite Element Method , 2018 .

[48]  Li Li,et al.  Temperature-dependent flexural wave propagation in nanoplate-type porous heterogenous material subjected to in-plane magnetic field , 2018 .

[49]  J. Lei,et al.  Thermal buckling and vibration of functionally graded sinusoidal microbeams incorporating nonlinear temperature distribution using DQM , 2017 .

[50]  M. Hosseini,et al.  Surface effect on the biaxial buckling and free vibration of FGM nanoplate embedded in visco-Pasternak standard linear solid-type of foundation , 2017 .

[51]  A. Jamalpoor,et al.  Vibration analysis of bonded double-FGM viscoelastic nanoplate systems based on a modified strain gradient theory incorporating surface effects , 2017 .

[52]  M. Janghorban,et al.  Effect of magnetic field on the wave propagation in nanoplates based on strain gradient theory with one parameter and two-variable refined plate theory , 2016 .

[53]  M. Barati,et al.  A nonlocal strain gradient theory for wave propagation analysis in temperature-dependent inhomogeneous nanoplates , 2016 .

[54]  S. Hosseini-Hashemi,et al.  Free vibration and biaxial buckling analysis of magneto-electro-elastic microplate resting on visco-Pasternak substrate via modified strain gradient theory , 2016 .

[55]  Qibai Huang,et al.  Sound radiation of functionally graded materials plates in thermal environment , 2016 .

[56]  M. Hosseini,et al.  Using the modified strain gradient theory to investigate the size-dependent biaxial buckling analysis of an orthotropic multi-microplate system , 2016 .

[57]  M. Hosseini,et al.  Biaxial buckling analysis of double-orthotropic microplate-systems including in-plane magnetic field based on strain gradient theory , 2015 .

[58]  Shashank Pandey,et al.  Free vibration of functionally graded sandwich plates in thermal environment using a layerwise theory , 2015 .

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

[60]  A. Baz,et al.  Wave propagation in metamaterial plates with periodic local resonances , 2015 .

[61]  Abdelouahed Tounsi,et al.  Wave propagation in functionally graded plates with porosities using various higher-order shear deformation plate theories , 2015 .

[62]  W. Gao,et al.  Free vibration and mechanical buckling of plates with in-plane material inhomogeneity - a three dimensional consistent approach , 2014, 1407.7173.

[63]  S. A. Fazelzadeh,et al.  Nonlocal anisotropic elastic shell model for vibrations of single-walled carbon nanotubes with arbitrary chirality , 2012 .

[64]  S. Luo,et al.  Wave propagation of functionally graded material plates in thermal environments. , 2011, Ultrasonics.

[65]  Domingos Guilherme Pellegrino Cerri,et al.  Comparison of Elastic Constants of Wood Determined by Ultrasonic Wave Propagation and Static Compression Testing , 2011 .

[66]  Guang Meng,et al.  Modeling of wave propagation in plate structures using three-dimensional spectral element method for damage detection , 2009 .

[67]  V. Varadan,et al.  Application of nonlocal elastic shell theory in wave propagation analysis of carbon nanotubes , 2007 .

[68]  S. K. Park,et al.  Bernoulli–Euler beam model based on a modified couple stress theory , 2006 .

[69]  Jianbin Xu,et al.  Surface effects on elastic properties of silver nanowires: Contact atomic-force microscopy , 2006 .

[70]  Gang Wang,et al.  Theoretical and experimental investigation of flexural wave propagation in straight beams with periodic structures: Application to a vibration isolation structure , 2005 .

[71]  Hui-Shen Shen,et al.  Nonlinear vibration and dynamic response of functionally graded plates in thermal environments , 2004 .

[72]  Fan Yang,et al.  Experiments and theory in strain gradient elasticity , 2003 .

[73]  P. Tong,et al.  Couple stress based strain gradient theory for elasticity , 2002 .

[74]  Zhonghong Lai,et al.  Fabrication of ZrO2–NiCr functionally graded material by powder metallurgy , 2001 .

[75]  Huajian Gao,et al.  Mechanism-based strain gradient plasticity— I. Theory , 1999 .

[76]  E. Snow,et al.  Fabrication of Si nanostructures with an atomic force microscope , 1994 .

[77]  Norman A. Fleck,et al.  A phenomenological theory for strain gradient effects in plasticity , 1993 .

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

[79]  A. Cemal Eringen,et al.  Linear theory of nonlocal elasticity and dispersion of plane waves , 1972 .

[80]  T. Dai,et al.  Analyses of thermal buckling and secondary instability of post-buckled S-FGM plates with porosities based on a meshfree method , 2021 .

[81]  Namita Nanda.  Wave propagation analysis of laminated composite shell panels using a frequency domain spectral finite element model , 2021 .

[82]  T. Rabczuk,et al.  On wave dispersion characteristics of magnetostrictive sandwich nanoplates in thermal environments , 2021 .

[83]  A. Tounsi,et al.  Hygro-thermo-mechanical bending response of FG platesresting on elastic foundations , 2021 .

[84]  W. Tao,et al.  Mechanism of surface nanostructure changing wettability: A molecular dynamics simulation , 2020 .

[85]  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 .

[86]  N. Fleck,et al.  Strain gradient plasticity , 1997 .