Static bending and free vibration of a functionally graded piezoelectric microplate based on the modified couple-stress theory

[1]  Alireza Daneshmehr,et al.  Modified couple stress theory applied to dynamic analysis of composite laminated beams by considering different beam theories , 2015 .

[2]  M. Bahrami,et al.  Size-dependent dynamic stability analysis of microbeams actuated by piezoelectric voltage based on strain gradient elasticity theory , 2015, Journal of Mechanical Science and Technology.

[3]  M. Nikkhah-bahrami,et al.  A discussion on incorporating the Poisson effect in microbeam models based on modified couple stress theory , 2015 .

[4]  Jie Yang,et al.  Axisymmetric postbuckling analysis of size-dependent functionally graded annular microplates using the physical neutral plane , 2014 .

[5]  Woo-Young Jung,et al.  A modified couple stress theory for buckling analysis of S-FGM nanoplates embedded in Pasternak elastic medium , 2014 .

[6]  J. N. Reddy,et al.  Nonlinear analysis of microstructure-dependent functionally graded piezoelectric material actuators , 2014 .

[7]  F. F. Mahmoud,et al.  Size-dependent bending analysis of Kirchhoff nano-plates based on a modified couple-stress theory including surface effects , 2014 .

[8]  Gennady M. Kulikov,et al.  A new approach to three-dimensional exact solutions for functionally graded piezoelectric laminated plates , 2013 .

[9]  J. Reddy,et al.  Analytical solutions for bending, vibration, and buckling of FGM plates using a couple stress-based third-order theory , 2013 .

[10]  J. Reddy,et al.  A non-classical third-order shear deformation plate model based on a modified couple stress theory , 2013 .

[11]  M. Eslami,et al.  Vibration of thermo-electrically post-buckled rectangular functionally graded piezoelectric beams , 2013 .

[12]  J. Reddy,et al.  Analysis of Mindlin micro plates with a modified couple stress theory and a meshless method , 2013 .

[13]  J. Reddy,et al.  Bending and vibration of functionally graded microbeams using a new higher order beam theory and the modified couple stress theory , 2013 .

[14]  Huu-Tai Thai,et al.  A SIZE-DEPENDENT FUNCTIONALLY GRADED SINUSOIDAL PLATE MODEL BASED ON A MODIFIED COUPLE STRESS THEORY , 2013 .

[15]  I. Sevostianov,et al.  Effective Properties of Heterogeneous Materials , 2013 .

[16]  Mohsen Asghari,et al.  Geometrically nonlinear micro-plate formulation based on the modified couple stress theory , 2012 .

[17]  Sritawat Kitipornchai,et al.  Free vibration of size-dependent Mindlin microplates based on the modified couple stress theory , 2012 .

[18]  J. Reddy,et al.  A NONLOCAL CURVED BEAM MODEL BASED ON A MODIFIED COUPLE STRESS THEORY , 2011 .

[19]  J. Reddy.  MICROSTRUCTURE-DEPENDENT COUPLE STRESS THEORIES OF FUNCTIONALLY GRADED BEAMS , 2011 .

[20]  Ömer Civalek,et al.  Strain gradient elasticity and modified couple stress models for buckling analysis of axially loaded micro-scaled beams , 2011 .

[21]  Wanji Chen,et al.  A modified couple stress model for bending analysis of composite laminated beams with first order shear deformation , 2011 .

[22]  J. N. Reddy,et al.  A non-classical Mindlin plate model based on a modified couple stress theory , 2011 .

[23]  M. Asghari,et al.  The modified couple stress functionally graded Timoshenko beam formulation , 2011 .

[24]  S. Hirose,et al.  Effects of covering layer thickness on Love waves in functionally graded piezoelectric substrates , 2011 .

[25]  H. Noori,et al.  The size-dependent vibration analysis of micro-plates based on a modified couple stress theory , 2011 .

[26]  Liying Jiang,et al.  Interaction of parallel dielectric cracks in functionally graded piezoelectric materials , 2010 .

[27]  J. N. Reddy,et al.  A Nonclassical Reddy-Levinson Beam Model Based on a Modified Couple Stress Theory , 2010 .

[28]  F. Jin,et al.  Propagation of Love waves in a functionally graded piezoelectric material (FGPM) layered composite system , 2009 .

[29]  George C. Tsiatas,et al.  A new Kirchhoff plate model based on a modified couple stress theory , 2009 .

[30]  K. Lee,et al.  Interaction between an electrically permeable crack and the imperfect interface in a functionally graded piezoelectric sensor , 2009 .

[31]  J. N. Reddy,et al.  A microstructure-dependent Timoshenko beam model based on a modified couple stress theory , 2008 .

[32]  S. Kitipornchai,et al.  Electro-mechanical frictionless contact behavior of a functionally graded piezoelectric layered half-plane under a rigid punch , 2008 .

[33]  E. Pan,et al.  On the screw dislocation in a functionally graded piezoelectric plane and half-plane , 2008 .

[34]  S. Ueda.  Functionally graded piezoelectric strip with a penny-shaped crack under electromechanical loadings , 2008 .

[35]  Z. Zhong,et al.  Vibration of a simply supported functionally graded piezoelectric rectangular plate , 2006 .

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

[37]  A. Zenkour.  Generalized shear deformation theory for bending analysis of functionally graded plates , 2006 .

[38]  Andrew W. Mcfarland,et al.  Role of material microstructure in plate stiffness with relevance to microcantilever sensors , 2005 .

[39]  I. Sevostianov,et al.  On quantitative characterization of microstructures and effective properties , 2005 .

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

[41]  Chunyu Li,et al.  Antiplane Crack Problem in Functionally Graded Piezoelectric Materials , 2002 .

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

[43]  Quan Wang,et al.  ON BUCKLING OF COLUMN STRUCTURES WITH A PAIR OF PIEZOELECTRIC LAYERS , 2002 .

[44]  Romesh C. Batra,et al.  Cylindrical Bending of Laminated Plates with Distributed and Segmented Piezoelectric Actuators/Sensors , 2000 .

[45]  Paul R. Heyliger,et al.  Exact Solutions for Simply Supported Laminated Piezoelectric Plates , 1997 .

[46]  Jong S. Lee,et al.  Exact electroelastic analysis of piezoelectric laminae via state space approach , 1996 .

[47]  M. Touratier,et al.  An efficient standard plate theory , 1991 .

[48]  N. Pagano,et al.  Exact Solutions for Rectangular Bidirectional Composites and Sandwich Plates , 1970 .

[49]  W. T. Koiter.  Couple-stresses in the theory of elasticity , 1963 .

[50]  Raymond D. Mindlin,et al.  Influence of couple-stresses on stress concentrations , 1963 .

[51]  H. F. Tiersten,et al.  Effects of couple-stresses in linear elasticity , 1962 .

[52]  R. Toupin.  Elastic materials with couple-stresses , 1962 .