Pages that link to "Item:Q6168740"
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The following pages link to Mathematical modeling of the elastic properties of cubic crystals at small scales based on the toupin-Mindlin anisotropic first strain gradient elasticity (Q6168740):
Displaying 12 items.
- Matrix representations for 3D strain-gradient elasticity (Q1946114) (← links)
- Theoretical determination of the five physical constants of the Toupin-Mindlin gradient elasticity for polycrystalline materials (Q2089501) (← links)
- Effective length scale parameters of the fiber-reinforced composites (Q2095895) (← links)
- The atomistic representation of first strain-gradient elastic tensors (Q2206643) (← links)
- Procedures for construction of anisotropic elastic-plastic property closures for face-centered cubic polycrystals using first-order bounding relations (Q2456924) (← links)
- Nonlocal elasticity of Klein-Gordon type: fundamentals and wave propagation (Q2684993) (← links)
- On the ellipticity of static equations of strain gradient elasticity and infinitesimal stability (Q6040319) (← links)
- Semi-analytical solution for the Lamb's problem in second gradient elastodynamics (Q6072617) (← links)
- On well‐posedness of the first boundary‐value problem within linear isotropic Toupin–Mindlin strain gradient elasticity and constraints for elastic moduli (Q6121412) (← links)
- On angular and surface interactions in two-dimensional elastic lattices (Q6196334) (← links)
- Determination of characteristic lengths of fcc metals within anisotropic second strain gradient theory using molecular simulations (Q6586366) (← links)
- Eshelby's inhomogeneity model within Mindlin's first strain gradient elasticity theory and its applications in composite materials (Q6663504) (← links)
