Pages that link to "Item:Q269926"

The following pages link to Stress gradient elasticity theory: existence and uniqueness of solution (Q269926):

Displaying 19 items.

• Uniqueness of equilibrium solutions in second-order gradient nonlinear elasticity (Q1768283) (← links)
• Plane-strain problems for a class of gradient elasticity models -- a stress function approach (Q1937120) (← links)
• Analytical and meshless numerical approaches to unified gradient elasticity theory (Q2040853) (← links)
• On the analytical and meshless numerical approaches to mixture stress gradient functionally graded nano-bar in tension (Q2058164) (← links)
• A finite deformation isogeometric finite element approach to fibre-reinforced composites with fibre bending stiffness (Q2061052) (← links)
• Nonlinear flexure mechanics of mixture unified gradient nanobeams (Q2108675) (← links)
• Band structure analysis of wave propagation in piezoelectric nano-metamaterials as periodic nano-beams considering the small scale and surface effects (Q2194372) (← links)
• On the well posedness of static boundary value problem within the linear dilatational strain gradient elasticity (Q2211753) (← links)
• Morphology-dependent Hashin-Shtrikman bounds on the effective properties of stress-gradient materials (Q2224608) (← links)
• The bending-gradient theory for thick plates: existence and uniqueness results (Q2424210) (← links)
• Stationary variational principle of mixture unified gradient elasticity (Q2680157) (← links)
• (Q3730063) (← links)
• A review of presentations and discussions of the workshop <i>Computational mechanics of generalized continua and applications to materials with microstructure</i> that was held in Catania 29–31 October 2015 (Q4563199) (← links)
• On the Uniqueness of the Lagrangian of Gradient Elastic Continua (Q4686560) (← links)
• Continuum thermomechanics of nonlinear micromorphic, strain and stress gradient media (Q4994574) (← links)
• Finite-deformation second-order micromorphic theory and its relations to strain and stress gradient models (Q5133815) (← links)
• A micromorphic approach to stress gradient elasticity theory with an assessment of the boundary conditions and size effects (Q6086251) (← links)
• A finite element implementation of the stress gradient theory (Q6166428) (← links)
• Uniqueness theorem in coupled strain gradient elasticity with mixed boundary conditions (Q6168739) (← links)