Related references
Note: Only part of the references are listed.Random vibrations of stress-driven nonlocal beams with external damping
Francesco P. Pinnola et al.
MECCANICA (2021)
Theory and modeling of a novel class of nanoplate-based mass sensors with corner point supports
Chenghui Xu et al.
THIN-WALLED STRUCTURES (2021)
Elastostatics of Bernoulli-Euler Beams Resting on Displacement-Driven Nonlocal Foundation
Marzia Sara Vaccaro et al.
NANOMATERIALS (2021)
Buckling loads of nano-beams in stress-driven nonlocal elasticity
R. Barretta et al.
MECHANICS OF ADVANCED MATERIALS AND STRUCTURES (2020)
Stability of Vibrating Functionally Graded Nanoplates with Axial Motion Based on the Nonlocal Strain Gradient Theory
J. P. Shen et al.
INTERNATIONAL JOURNAL OF STRUCTURAL STABILITY AND DYNAMICS (2020)
Modeling of novel nanoscale mass sensor made of smart FG magneto-electro-elastic nanofilm integrated with graphene layers
Hu Liu et al.
THIN-WALLED STRUCTURES (2020)
Effect of surface elasticity on extensional and torsional stiffnesses of isotropic circular nanorods
Prakhar Gupta et al.
MATHEMATICS AND MECHANICS OF SOLIDS (2019)
Size-Dependent Vibration Analysis of FG Microbeams in Thermal Environment Based on Modified Couple Stress Theory
Mohammad Hadi Jalali et al.
IRANIAN JOURNAL OF SCIENCE AND TECHNOLOGY-TRANSACTIONS OF MECHANICAL ENGINEERING (2019)
Size dependent thermo-electro-mechanical nonlinear bending analysis of flexoelectric nano-plate in the presence of magnetic field
Amin Ghobadi et al.
INTERNATIONAL JOURNAL OF MECHANICAL SCIENCES (2019)
On the nano-structural dependence of nonlocal dynamics and its relationship to the upper limit of nonlocal scale parameter
C. Li et al.
APPLIED MATHEMATICAL MODELLING (2019)
Free and forced vibrations of atomic force microscope piezoelectric cantilevers considering tip-sample nonlinear interactions
Masoud Ahmadi et al.
THIN-WALLED STRUCTURES (2019)
The size-dependent analysis of multilayer micro-cantilever plate with piezoelectric layer incorporated voltage effect based on a modified couple stress theory
M. H. Korayem et al.
EUROPEAN JOURNAL OF MECHANICS A-SOLIDS (2017)
Constitutive boundary conditions and paradoxes in nonlocal elastic nanobeams
Giovanni Romano et al.
INTERNATIONAL JOURNAL OF MECHANICAL SCIENCES (2017)
Dynamics of silicon nanobeams with axial motion subjected to transverse and longitudinal loads considering nonlocal and surface effects
J. P. Shen et al.
SMART STRUCTURES AND SYSTEMS (2017)
Large deformation analysis of single-crystalline nanoplates with cubic anisotropy
M. Mohammadzadeh-Keleshteri et al.
ACTA MECHANICA (2017)
Size-dependent dynamic modeling and vibration analysis of MEMS/NEMS-based nanomechanical beam based on the nonlocal elasticity theory
F. Bakhtiari-Nejad et al.
ACTA MECHANICA (2016)
On bending, buckling and vibration of graphene nanosheets based on the nonlocal theory
Jinjian Liu et al.
SMART STRUCTURES AND SYSTEMS (2016)
A general formulation of quality factor for composite micro/nano beams in the air environment based on the nonlocal elasticity theory
Mostafa Nazemizadeh et al.
COMPOSITE STRUCTURES (2015)
Size-dependent free vibration of nano/microbeams with piezo-layered actuators
Mostafa Nazemizadeh et al.
MICRO & NANO LETTERS (2015)
Size effects on electromechanical coupling fields of a bending piezoelectric nanoplate due to surface effects and flexoelectricity
Zhengrong Zhang et al.
JOURNAL OF APPLIED PHYSICS (2014)
Size dependent forced vibration of nanoplates with consideration of surface effects
Abbas Assadi
APPLIED MATHEMATICAL MODELLING (2013)
Vibration analysis of micro-scaled sector shaped graphene surrounded by an elastic matrix
Omer Civalek et al.
COMPUTATIONAL MATERIALS SCIENCE (2013)
Modeling and analysis of micro-sized plates resting on elastic medium using the modified couple stress theory
Bekir Akgoz et al.
MECCANICA (2013)
Surface effects on the vibration and buckling of piezoelectric nanoplates
Z. Yan et al.
EPL (2012)
Size dependent dynamic analysis of nanoplates
Abbas Assadi et al.
JOURNAL OF APPLIED PHYSICS (2010)
Nonlocal third-order shear deformation plate theory with application to bending and vibration of plates
Ramin Aghababaei et al.
JOURNAL OF SOUND AND VIBRATION (2009)
Share Paper
