Pages that link to "Item:Q1421364"

The following pages link to Experiments and theory in strain gradient elasticity. (Q1421364):

Displaying 50 items.

• Prediction of nonlinear vibration of bilayer graphene sheets in thermal environments via molecular dynamics simulations and nonlocal elasticity (Q2450572) (← links)
• \(C^1\) natural element method for strain gradient linear elasticity and its application to microstructures (Q2451555) (← links)
• Nonlinearity analysis of piezoelectric micromachined ultrasonic transducers based on couple stress theory (Q2451558) (← links)
• A new Bernoulli-Euler beam model incorporating microstructure and surface energy effects (Q2453467) (← links)
• A size-dependent Reddy-Levinson beam model based on a strain gradient elasticity theory (Q2510335) (← links)
• A new modified couple stress theory for anisotropic elasticity and microscale laminated Kirchhoff plate model (Q2511611) (← links)
• Nonlinear bending of size-dependent circular microplates based on the modified couple stress theory (Q2511618) (← links)
• Exact boundary controllability of a microbeam model (Q2512664) (← links)
• Size effect on the static, dynamic and buckling analysis of orthotropic Kirchhoff-type skew micro-plates based on a modified couple stress theory: comparison with the nonlocal elasticity theory (Q2515170) (← links)
• A microstructure-dependent sinusoidal plate model based on the strain gradient elasticity theory (Q2516724) (← links)
• Using the modified strain gradient theory to investigate the size-dependent biaxial buckling analysis of an orthotropic multi-microplate system (Q2628732) (← links)
• Analytical treatment of the nonlinear free vibration of cylindrical nanoshells based on a first-order shear deformable continuum model including surface influences (Q2628747) (← links)
• A shear deformable cylindrical shell model based on couple stress theory (Q2630949) (← links)
• Axisymmetric couple stress elasticity and its finite element formulation with penalty terms (Q2630951) (← links)
• Strain and velocity gradient theory for higher-order shear deformable beams (Q2630955) (← links)
• A non-classical Timoshenko beam element for the postbuckling analysis of microbeams based on Mindlin's strain gradient theory (Q2630956) (← links)
• Lamé's strain potential method for plane gradient elasticity problems (Q2630967) (← links)
• An efficient computational approach for size-dependent analysis of functionally graded nanoplates (Q2631535) (← links)
• Triangular Mindlin microplate element (Q2633003) (← links)
• Transverse shear and normal deformation effects on vibration behaviors of functionally graded micro-beams (Q2659460) (← links)
• Exact solutions for size-dependent bending of Timoshenko curved beams based on a modified nonlocal strain gradient model (Q2661136) (← links)
• Diffraction of antiplane shear waves and stress concentration in a cracked couple stress elastic material with micro inertia (Q2664988) (← links)
• On a family of numerical models for couple stress based flexoelectricity for continua and beams (Q2666551) (← links)
• A unified model for the dynamical flexoelectric effect in isotropic dielectric materials (Q2671689) (← links)
• Size-dependent vibrations of porous functionally graded rotating microplates under thermal environment (Q2671716) (← links)
• Vibrations of axially excited rotating micro-beams heated by a high-intensity laser in light of a thermo-elastic model including the memory-dependent derivative (Q2672355) (← links)
• Adaptive self-organizing fuzzy sliding mode controller for a nonlocal strain gradient nanobeam (Q2673611) (← links)
• A unified high-order model for size-dependent vibration of nanobeam based on nonlocal strain/stress gradient elasticity with surface effect (Q2680156) (← links)
• Size-dependent postbuckling for microbeams: analytical solutions using a reformulated strain gradient elasticity theory (Q2683312) (← links)
• Quantification of various reduced order modelling computational methods to study deflection of size-dependent plates (Q2684169) (← links)
• Wave propagation analysis of porous functionally graded piezoelectric nanoplates with a visco-Pasternak foundation (Q2689973) (← links)
• Unified two-phase nonlocal formulation for vibration of functionally graded beams resting on nonlocal viscoelastic Winkler-Pasternak foundation (Q2689977) (← links)
• Nonlinear dynamic stability analysis of axial impact loaded structures via the nonlocal strain gradient theory (Q2692073) (← links)
• Higher order finite element models for transient analysis of strain gradient functionally graded microplates (Q2692831) (← links)
• Static and free vibration analysis of functionally graded annular plates using stress-driven nonlocal theory (Q2692880) (← links)
• Size effects of the nonlinear resonance analysis of a microbeam under time delay feedback control (Q2694667) (← links)
• Stability and vibration of nanocomposite microbeams reinforced by graphene oxides using an MCST-based improved shear deformable computational framework (Q2694700) (← links)
• Nonlinear dynamic analysis of the perovskite solar cell under blast impacts based on the modified strain gradient theory (Q2694716) (← links)
• Applications of strain gradient theories to the size effect in submicro-structures incl. experimental analysis of elastic material parameters (Q2786931) (← links)
• Nonlinear analysis of thermally and electrically actuated functionally graded material microbeam (Q2831325) (← links)
• Nonlinear size-dependent forced vibrational behavior of microbeams based on a non-classical continuum theory (Q2831963) (← links)
• A nonlocal curved beam model based on a modified couple stress theory (Q2846075) (← links)
• Casimir force-induced instability in freestanding nanotweezers and nanoactuators made of cylindrical nanowires (Q2877035) (← links)
• Analytical length scale calibration of nonlocal continuum from a microstructured buckling model (Q2929399) (← links)
• SNAP-THROUGH AND BIFURCATION OF NANO-ARCHES ON ELASTIC FOUNDATION BY THE STRAIN GRADIENT AND NONLOCAL THEORIES (Q2972228) (← links)
• Size-Dependent Bending of Thin Metallic Films (Q3084444) (← links)
• On a strain gradient elastic Timoshenko beam model (Q3102700) (← links)
• Analytical Solution for a Pressurized Thick-Walled Spherical Shell Based on a Simplified Strain Gradient Elasticity Theory (Q3161519) (← links)
• Numerical modelling of a spheroid living cell membrane under hydrostatic pressure (Q3303333) (← links)
• Exact solutions for elastic response in micro- and nano-beams considering strain gradient elasticity (Q3304160) (← links)