Pages that link to "Item:Q598089"

The following pages link to A continuum model for size-dependent deformation of elastic films of nano-scale thickness (Q598089):

Displaying 50 items.

• Analytical solution approach for nonlinear buckling and postbuckling analysis of cylindrical nanoshells based on surface elasticity theory (Q316805) (← links)
• Hygro-mechanical vibration analysis of a rotating viscoelastic nanobeam embedded in a visco-Pasternak elastic medium and in a nonlinear thermal environment (Q341110) (← links)
• Stability and size-dependency of Cauchy-Born hypothesis in three-dimensional applications (Q546688) (← links)
• Effect of surface energy on the plastic behavior of crystalline thin films under plane strain constrained shear (Q619180) (← links)
• An atomistic-based finite deformation membrane for single layer crystalline films (Q700968) (← links)
• A curvature-dependent interfacial energy-based interface stress theory and its applications to nano-structured materials. I. General theory (Q748734) (← links)
• Size-dependent response of ultra-thin films with surface effects (Q833911) (← links)
• Reprint of ``Size dependence and orientation dependence of elastic properties of ZnO nanofilms'' [Int. J. Solids Struct. 45 (2008) 1730-1753] (Q837372) (← links)
• Anti-plane shear Green's functions for an isotropic elastic half-space with a material surface (Q994662) (← links)
• Size dependence and orientation dependence of elastic properties of ZnO nanofilms (Q1013851) (← links)
• A surface Cauchy-Born model for silicon nanostructures (Q1013873) (← links)
• A finite element formulation for nanoscale resonant mass sensing using the surface Cauchy-Born model (Q1013878) (← links)
• A novel atomistic approach to determine strain-gradient elasticity constants: tabulation and comparison for various metals, semiconductors, silica, polymers and the (ir)relevance for nanotechnologies (Q1027074) (← links)
• Surface effects on the near-tip stress fields of a mode-II crack (Q1028741) (← links)
• Linear elastic chain with a hyper-pre-stress. (Q1598274) (← links)
• Rigid frictionless indentation on elastic half space with influence of surface stresses (Q1621808) (← links)
• Mathematical modeling of structural and near-surface non-homogeneities in thermoelastic thin films (Q1623103) (← links)
• FEM-SGBEM coupling for modeling of mode-I planar cracks in three-dimensional elastic media with residual surface tension effects (Q1654664) (← links)
• On the shell theory on the nanoscale with surface stresses (Q1659754) (← links)
• Two-dimensional theory of piezoelectric plates considering surface effect (Q1668354) (← links)
• Two-dimensional theory of piezoelectric shells considering surface effect (Q1669355) (← links)
• Static and dynamic analyses of nanoscale rectangular plates incorporating surface energy (Q1682200) (← links)
• Modeling thin structures incorporated with surface effects by using layered shell elements (Q1713676) (← links)
• Size-dependent three-phase cylinder model of magnetoelectroelastic nanocomposites with interface effect under antiplane shear (Q1743595) (← links)
• Postbuckling behavior of circular higher-order shear deformable nanoplates including surface energy effects (Q2009933) (← links)
• Mathematical modeling of vibration problem of nano-sized annular sector plates using the nonlocal continuum theory via eight-node discrete singular convolution transformation (Q2019009) (← links)
• Liquid inclusions in soft materials: capillary effect, mechanical stiffening and enhanced electromechanical response (Q2064797) (← links)
• Nonlinear deformation of a clamped-edge strip-like nano-film (Q2080378) (← links)
• Nonperiodic oscillations of micro- and nanostrings in a gaseous medium (Q2086758) (← links)
• Interface crack between dissimilar thin-films with surface effect (Q2134924) (← links)
• Indentation of a nanolayer on a substrate by a rigid cylinder in adhesive contact (Q2194391) (← links)
• On the truth of nanoscale for nanobeams based on nonlocal elastic stress field theory: equilibrium, governing equation and static deflection (Q2267884) (← links)
• Analysis of surface mechanical properties effects on the dynamic characteristics of a circular micro-diaphragm with a distributed mass (Q2284453) (← links)
• Coupling effect of surface energy and dispersion forces on nonlinear size-dependent pull-in instability of functionally graded micro-/nanoswitches (Q2285448) (← links)
• Elastic layer under axisymmetric surface loads and influence of surface stresses (Q2290054) (← links)
• Stress concentration around a nano-scale spherical cavity in elastic media: effect of surface stress (Q2368754) (← links)
• The theoretical model of fcc ultrathin film (Q2385223) (← links)
• Characteristics of shear horizontal waves in magnetically affected ultra-thin films accounting for surface effect (Q2420170) (← links)
• An adhesive contact problem for a semi-plane with a surface elasticity in the Steigmann-Ogden form (Q2424206) (← links)
• Size-dependent bending of thin metallic films (Q2427701) (← links)
• Size-dependent elastic behavior of FGM ultra-thin films based on generalized refined theory (Q2428207) (← links)
• Interaction between a dislocation and a core-shell nanowire with interface effects (Q2428244) (← links)
• A directed continuum model of micro- and nano-scale thin films (Q2455891) (← links)
• Size-dependent nonlinear response of thin elastic films with nano-scale thickness (Q2507214) (← links)
• Atomistic simulation of the structure and elastic properties of gold nanowires (Q2573291) (← links)
• A Semi-Analytical Evaluation of Surface and Nonlocal Effects on Buckling and Vibrational Characteristics of Nanotubes with Various Boundary Conditions (Q2972517) (← links)
• Multi-scale modeling of surface effect via the boundary Cauchy-Born method (Q3018014) (← links)
• An extended finite element/level set method to study surface effects on the mechanical behavior and properties of nanomaterials (Q3065656) (← links)
• Size-Dependent Bending of Thin Metallic Films (Q3084444) (← links)
• Frictionless contact of a rigid stamp with a semi-plane in the presence of surface elasticity in the Steigmann–Ogden form (Q4691205) (← links)