Pages that link to "Item:Q1621823"
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The following pages link to Size dependent static and dynamic behavior of trabecular bone based on micromechanical models of the trabecular architecture (Q1621823):
Displaying 17 items.
- Age- and direction-related adaptations of lumbar vertebral trabecular bone with respect to apparent stiffness and tissue level stress distribution (Q362022) (← links)
- Size-dependent heterogeneity benefits the mechanical performance of bone (Q645801) (← links)
- Gedanken experiments for the determination of two-dimensional linear second gradient elasticity coefficients (Q903265) (← links)
- 3D couple-stress moduli of porous polymeric biomaterials using \(\mu\) CT image stack and FE characterization (Q1625957) (← links)
- 3D plastic collapse and brittle fracture surface models of trabecular bone from asymptotic homogenization method (Q1627128) (← links)
- Computation of the effective nonlinear mechanical response of lattice materials considering geometrical nonlinearities (Q1693728) (← links)
- Identification of two-dimensional pantographic structure via a linear D4 orthotropic second gradient elastic model (Q1707646) (← links)
- Can deterministic mechanical size effects contribute to fracture and microdamage accumulation in trabecular bone? (Q1720020) (← links)
- Bending analysis of functionally graded nanobeams based on the fractional nonlocal continuum theory by the variational Legendre spectral collocation method (Q1794029) (← links)
- Microstructure-dependent dynamic fracture analyses of trabecular bone based on nascent bone atomistic simulations (Q1939754) (← links)
- Development of size-dependent consistent couple stress theory of Timoshenko beams (Q2174385) (← links)
- Stress analysis of osteoporotic lumbar vertebra using finite element model with microscaled beam-shell trabecular-cortical structure (Q2375474) (← links)
- Simultaneous optimization of stiffness, permeability, and surface area in metallic bone scaffolds (Q6063679) (← links)
- Construction of the effective plastic yield surfaces of vertebral trabecular bone under twisting and bending moments stresses using a 3D microstructural model (Q6065109) (← links)
- Homogenized couple stress model of optimal auxetic microstructures computed by topology optimization (Q6086180) (← links)
- On a hierarchy of effective models for the biomechanics of human compact bone tissue (Q6167154) (← links)
- Homogenized strain gradient remodeling model for trabecular bone microstructures (Q6551446) (← links)
