Pages that link to "Item:Q1858739"

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

Displaying 50 items.

• Coupled size-dependent behavior of shear deformable microplates (Q268898) (← links)
• A Timoshenko dielectric beam model with flexoelectric effect (Q293572) (← links)
• Micromorphic first-order shear deformable plate element (Q310546) (← links)
• Analysis of wave propagation in micro/nanobeam-like structures: a size-dependent model (Q315444) (← links)
• Analytical solution approach for nonlinear buckling and postbuckling analysis of cylindrical nanoshells based on surface elasticity theory (Q316805) (← links)
• Axisymmetric bending of strain gradient elastic circular thin plates (Q321205) (← links)
• A non-classical Kirchhoff plate model incorporating microstructure, surface energy and foundation effects (Q332460) (← links)
• Free and forced vibration nonlinear analysis of a microbeam using finite strain and velocity gradients theory (Q332715) (← links)
• Modal interactions in primary and subharmonic resonant dynamics of imperfect microplates with geometric nonlinearities (Q332879) (← links)
• Postbuckling analysis of microscale beams based on a strain gradient finite element approach (Q333820) (← links)
• A higher-order nonlocal elasticity and strain gradient theory and its applications in wave propagation (Q340035) (← links)
• Size dependent analysis of functionally graded microbeams using strain gradient elasticity incorporated with surface energy (Q345834) (← links)
• Unified nonlinear quasistatic and dynamic analysis of RF-MEMS switches (Q359442) (← links)
• Microstructure-dependent couple stress theories of functionally graded beams (Q361539) (← links)
• Size effect on the static behavior of electrostatically actuated microbeams (Q362909) (← links)
• Investigation of the size effects in Timoshenko beams based on the couple stress theory (Q363622) (← links)
• Small-scale effects on the buckling of quadrilateral nanoplates based on nonlocal elasticity theory using the Galerkin method (Q363640) (← links)
• A penalty finite element approach for couple stress elasticity (Q364119) (← links)
• Buckling of biaxially compressed orthotropic plates at small scales (Q366346) (← links)
• Adhesive lap-joints: a micro-scale numerical investigation (Q366422) (← links)
• Buckling analysis of functionally graded microbeams based on the strain gradient theory (Q368198) (← links)
• A non-classical third-order shear deformation plate model based on a modified couple stress theory (Q379166) (← links)
• Nonlinear strain gradient elastic thin shallow shells (Q388249) (← links)
• A size-dependent Kirchhoff micro-plate model based on strain gradient elasticity theory (Q388298) (← links)
• A new microstructure-dependent Saint-Venant torsion model based on a modified couple stress theory (Q388335) (← links)
• A nonlinear microbeam model based on strain gradient elasticity theory with surface energy (Q396105) (← links)
• Analysis of micro-sized beams for various boundary conditions based on the strain gradient elasticity theory (Q396113) (← links)
• Size-dependent free vibration analysis of composite laminated Timoshenko beam based on new modified couple stress theory (Q396432) (← links)
• Size-dependent generalized thermoelasticity model for Timoshenko microbeams (Q398547) (← links)
• Strain gradient elasticity and stress fibers (Q399006) (← links)
• Size-dependent vibration of functionally graded curved microbeams based on the modified strain gradient elasticity theory (Q399019) (← links)
• Pull-in analysis of electrically actuated viscoelastic microbeams based on a modified couple stress theory (Q399307) (← links)
• Vibration of quadrilateral embedded multilayered graphene sheets based on nonlocal continuum models using the Galerkin method (Q399604) (← links)
• Modeling and analysis of micro-sized plates resting on elastic medium using the modified couple stress theory (Q399825) (← links)
• Free vibration analysis of quadrilateral nanoplates based on nonlocal continuum models using the Galerkin method: the effects of small scale (Q399836) (← links)
• Application of Ritz functions in buckling analysis of embedded orthotropic circular and elliptical micro/nano-plates based on nonlocal elasticity theory (Q400098) (← links)
• An asymptotic strain gradient Reissner-Mindlin plate model (Q400206) (← links)
• Size-dependent elastic properties of micro- and nano-honeycombs (Q442026) (← links)
• Nonlinear microbeam model based on strain gradient theory (Q450130) (← links)
• Closed-form solutions for gradient elastic beams with geometric discontinuities by Laplace transform (Q459525) (← links)
• Size-dependent axial buckling analysis of functionally graded circular cylindrical microshells based on the modified strain gradient elasticity theory (Q475473) (← links)
• A comparison of different semi-analytical techniques to determine the nonlinear oscillations of a slender microbeam (Q475494) (← links)
• Bending and vibration analysis of generalized gradient elastic plates (Q479641) (← links)
• A microstructure- and surface energy-dependent third-order shear deformation beam model (Q493587) (← links)
• A theoretical analysis of the free axial vibration of non-local rods with fractional continuum mechanics (Q497599) (← links)
• Natural frequency analysis of functionally graded rectangular nanoplates with different boundary conditions via an analytical method (Q497604) (← links)
• Investigation of the small-scale effects on the three-dimensional flexural vibration characteristics of a basic model for micro-engines (Q500406) (← links)
• A general third-order theory of functionally graded plates with modified couple stress effect and the von Kármán nonlinearity: theory and finite element analysis (Q500438) (← links)
• Nonlinear thermo-elastic bending behavior of graphene sheets embedded in an elastic medium based on nonlocal elasticity theory (Q520870) (← links)
• Nonlocal vibration analysis of circular double-layered graphene sheets resting on an elastic foundation subjected to thermal loading (Q529333) (← links)