Eight‐node hexahedral elements for gradient elasticity analysis
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Publication:6089248
DOI10.1002/nme.6899OpenAlexW4200463387MaRDI QIDQ6089248
Publication date: 17 November 2023
Published in: International Journal for Numerical Methods in Engineering (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1002/nme.6899
Special kinds of problems in solid mechanics (74Mxx) Thin bodies, structures (74Kxx) Numerical and other methods in solid mechanics (74Sxx)
Cites Work
- A strain gradient generalized continuum approach for modelling elastic scale effects
- Size effects in two-dimensional Voronoi foams: A comparison between generalized continua and discrete models
- Experiments and theory in strain gradient elasticity.
- Modified nonlocal elasticity theory for functionally graded materials
- Isogeometric analysis of first and second strain gradient elasticity
- Couple stress based strain gradient theory for elasticity
- Nonlocal implicit gradient-enhanced elasto-plasticity for the modelling of softening behaviour.
- \(C^1\) finite element analysis in gradient enhanced continua
- On first strain-gradient theories in linear elasticity
- Formulation and evaluation of new triangular, quadrilateral, pentagonal and hexagonal discrete Kirchhoff plate/shell elements
- A three-dimensionalC1finite element for gradient elasticity
- Finite elements for elasticity with microstructure and gradient elasticity
- A discrete shear triangular nine D.O.F. element for the analysis of thick to very thin plates
- C1natural neighbor interpolant for partial differential equations
- Isoparametric Hermite elements
- Refined non-conforming quadrilateral thin plate bending element
- From the individual element test to finite element templates: Evolution of the patch test
- Refined nine‐parameter triangular thin plate bending element by using refined direct stiffness method
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