Granular micromechanics‐based identification of isotropic strain gradient parameters for elastic geometrically nonlinear deformations
From MaRDI portal
Publication:6149745
DOI10.1002/zamm.202100059OpenAlexW3171390934MaRDI QIDQ6149745
Emilio Turco, Emilio Barchiesi, Anil Misra, Luca Placidi
Publication date: 5 March 2024
Published in: ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1002/zamm.202100059
Material properties given special treatment (74Exx) Generalities, axiomatics, foundations of continuum mechanics of solids (74Axx) Elastic materials (74Bxx)
Related Items (1)
Cites Work
- Numerical identification procedure between a micro-Cauchy model and a macro-second gradient model for planar pantographic structures
- Second-gradient constitutive theory for granular material with random packing structure
- Modeling the onset of shear boundary layers in fibrous composite reinforcements by second-gradient theory
- Identification of higher-order elastic constants for grain assemblies based upon granular micromechanics
- Gedanken experiments for the determination of two-dimensional linear second gradient elasticity coefficients
- The effective elastic moduli of a random packing of spheres
- Effective elastic moduli of heterogeneous granular solids
- A second gradient material resulting from the homogenization of an heterogeneous linear elastic medium
- Extrema of Young's modulus for cubic and transversely isotropic solids.
- Experiments and theory in strain gradient elasticity.
- Homogenization à la Piola produces second gradient continuum models for linear pantographic lattices
- Modelling size-dependent bending, buckling and vibrations of 2D triangular lattices by strain gradient elasticity models: applications to sandwich beams and auxetics
- Numerical simulations of classical problems in two-dimensional (non) linear second gradient elasticity
- Identification of two-dimensional pantographic structure via a linear D4 orthotropic second gradient elastic model
- Form II of Mindlin's second strain gradient theory of elasticity with a simplification: for materials and structures from nano- to macro-scales
- Couple stress based strain gradient theory for elasticity
- Granular micromechanics based continuum model for grain rotations and grain rotation waves
- Homogenization-based mechanical behavior modeling of composites using mean Green operators for infinite inclusion patterns or networks possibly co-continuous with a matrix
- A geometrically nonlinear Euler-Bernoulli beam model within strain gradient elasticity with isogeometric analysis and lattice structure applications
- Equilibrium of a second-gradient fluid and an elastic solid with surface stresses
- Second gradient poromechanics
- Linear pantographic sheets: asymptotic micro-macro models identification
- Dislocations in second strain gradient elasticity
- On first strain-gradient theories in linear elasticity
- Fluctuations and the effective moduli of an isotropic, random aggregate of identical, frictionless spheres
- Anisotropic strain gradient thermoelasticity for cellular structures: plate models, homogenization and isogeometric analysis
- Analytical continuum mechanics à la Hamilton–Piola least action principle for second gradient continua and capillary fluids
- Generalized Hooke's law for isotropic second gradient materials
- Truss Modular Beams with Deformation Energy Depending on Higher Displacement Gradients
- On the Direct Approach in the Theory of Second Gradient Plates
- Extended granular micromechanics approach: a micromorphic theory of degreen
- Higher-gradient continua: The legacy of Piola, Mindlin, Sedov and Toupin and some future research perspectives
- Large deformation isotropic elasticity – on the correlation of theory and experiment for incompressible rubberlike solids
This page was built for publication: Granular micromechanics‐based identification of isotropic strain gradient parameters for elastic geometrically nonlinear deformations
