Pages that link to "Item:Q1858739"

The following pages link to Couple stress based strain gradient theory for elasticity (Q1858739):

Displaying 50 items.

• Size dependent dynamic behavior of electrostatically actuated microbridges (Q1626325) (← links)
• Nonlocal elasticity in nanobeams: the stress-driven integral model (Q1626409) (← links)
• On the mechanics of functionally graded nanobeams with the account of surface elasticity (Q1626414) (← links)
• Size-dependent vibration analysis of nanobeams based on the nonlocal strain gradient theory (Q1626434) (← links)
• On nonlinear vibrations of micropipes conveying fluid (Q1626486) (← links)
• Nonlinear oscillations of viscoelastic microplates (Q1626497) (← links)
• Axisymmetric postbuckling analysis of size-dependent functionally graded annular microplates using the physical neutral plane (Q1627063) (← links)
• Analysis of conical shells in the framework of coupled stresses theory (Q1627067) (← links)
• Eringen's nonlocal theories of beams accounting for moderate rotations (Q1627090) (← links)
• Nonlinear modeling and size-dependent vibration analysis of curved microtubes conveying fluid based on modified couple stress theory (Q1627106) (← links)
• Nonlinear dynamics of microplates (Q1627127) (← links)
• Finite element buckling analysis of multi-layered graphene sheets on elastic substrate based on nonlocal elasticity theory (Q1634561) (← links)
• Nonlinear bending and post-buckling of extensible microscale beams based on modified couple stress theory (Q1634975) (← links)
• Analytical solutions for the thermal vibration of strain gradient beams with elastic boundary conditions (Q1637955) (← links)
• Reflection and transmission of elastic waves through a couple-stress elastic slab sandwiched between two half-spaces (Q1637970) (← links)
• A nonlinear model for incorporating the coupled effects of surface energy and microstructure on the electromechanical stability of NEMS (Q1639461) (← links)
• Flexural wave propagation analysis of embedded S-FGM nanobeams under longitudinal magnetic field based on nonlocal strain gradient theory (Q1640431) (← links)
• Non-classical continuum theory for fluids incorporating internal and Cosserat rotation rates (Q1655249) (← links)
• Small-scale Timoshenko beam element (Q1657680) (← links)
• Analysis of a gradient-elastic beam on Winkler foundation and applications to nano-structure modelling (Q1658003) (← links)
• Nonlinear finite element analysis of functionally graded circular plates with modified couple stress theory (Q1658009) (← links)
• Vibration and buckling of first-order shear deformable circular cylindrical micro-/nano-shells based on Mindlin's strain gradient elasticity theory (Q1658086) (← links)
• Size dependency in vibration analysis of nano plates; one problem, different answers (Q1658237) (← links)
• A new view on boundary conditions in the grioli-Koiter-Mindlin-toupin indeterminate couple stress model (Q1658252) (← links)
• Nonlinear thermal stability and snap-through behavior of circular microstructure-dependent FGM plates (Q1658255) (← links)
• Nonlocal thermoelasticity based on nonlocal heat conduction and nonlocal elasticity (Q1658290) (← links)
• Buckling and free vibration of the FGM thin micro-plate based on the modified strain gradient theory and the spline finite strip method (Q1658565) (← links)
• The size-dependent analysis of multilayer micro-cantilever plate with piezoelectric layer incorporated voltage effect based on a modified couple stress theory (Q1658567) (← links)
• Variational formulations and general boundary conditions for sixth-order boundary value problems of gradient-elastic Kirchhoff plates (Q1658575) (← links)
• Nonlinear analysis of beams with rotation gradient dependent potential energy for constrained micro-rotation (Q1658672) (← links)
• Vibration analysis of different AFM cantilever with a piezoelectric layer in the vicinity of rough surfaces (Q1658693) (← links)
• A simplified moment-curvature based approach for large deflection analysis of micro-beams using the consistent couple stress theory (Q1658827) (← links)
• Dynamic modeling and vibration analysis of double-layered multi-phase porous nanocrystalline silicon nanoplate systems (Q1658857) (← links)
• Size effects of functionally graded moderately thick microplates: a novel non-classical simple-FSDT isogeometric analysis (Q1658892) (← links)
• Bending analysis of FG plates using a general third-order plate theory with modified couple stress effect and MLPG method (Q1658978) (← links)
• A nonlinear strain gradient beam formulation (Q1659750) (← links)
• Strain gradient elasticity and modified couple stress models for buckling analysis of axially loaded micro-scaled beams (Q1659751) (← links)
• Strain gradient elasticity solution for functionally graded micro-cylinders (Q1659781) (← links)
• Nonlinear free vibration of size-dependent functionally graded microbeams (Q1659800) (← links)
• Geometrically nonlinear micro-plate formulation based on the modified couple stress theory (Q1659822) (← links)
• A strain gradient functionally graded Euler-Bernoulli beam formulation (Q1659834) (← links)
• Wave propagation characteristics of a twisted micro scale beam (Q1659844) (← links)
• Stress field gradient analysis technique using lower-order \(C^0\) elements (Q1665725) (← links)
• A fully gradient model for Euler-Bernoulli nanobeams (Q1665817) (← links)
• On the generalization of the Timoshenko beam model based on the micropolar linear theory: static case (Q1666910) (← links)
• Analysis of Mindlin micro plates with a modified couple stress theory and a meshless method (Q1667744) (← links)
• A micro-scale modeling of Kirchhoff plate based on modified strain-gradient elasticity theory (Q1668326) (← links)
• A non-classical Mindlin plate finite element based on a modified couple stress theory (Q1668371) (← links)
• Static and free vibration analyses of small-scale functionally graded beams possessing a variable length scale parameter using different beam theories (Q1669411) (← links)
• Size-dependent functionally graded beam model based on an improved third-order shear deformation theory (Q1669441) (← links)