Magneto-electro-elastic node-based smoothed point interpolation method for micromechanical analysis of natural frequencies of nanobeams
DOI10.1007/s00707-019-02489-6zbMath1428.74232OpenAlexW2964437568MaRDI QIDQ2285710
Hongrong Yang, Bin Nie, Liming Zhou, Shuhui Ren, Peng Liu
Publication date: 8 January 2020
Published in: Acta Mechanica (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00707-019-02489-6
Rods (beams, columns, shafts, arches, rings, etc.) (74K10) Micromechanics of solids (74M25) Electromagnetic effects in solid mechanics (74F15) Numerical and other methods in solid mechanics (74S99) Homogenization and oscillations in dynamical problems of solid mechanics (74Q10)
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Cites Work
- Unnamed Item
- Free vibration of size-dependent magneto-electro-elastic nanoplates based on the nonlocal theory
- An edge-based smoothed tetrahedron finite element method (ES-T-FEM) for 3D static and dynamic problems
- Thermomechanical modeling of polymer nanocomposites by the asymptotic homogenization method
- Three-dimensional static behavior of functionally graded magneto-electro-elastic plates using the modified Pagano method
- An energy formulation of continuum magneto-electro-elasticity with applications
- Dynamic responses of functionally graded magneto-electro-elastic shells with open-circuit surface conditions
- Theory of indentation on multiferroic composite materials
- A multi-physics node-based smoothed radial point interpolation method for transient responses of magneto-electro-elastic structures
- Finite element and asymptotic homogenization methods applied to smart composite materials
- Smoothed finite element methods (S-FEM): an overview and recent developments
- A three-dimensional hybrid smoothed finite element method (H-SFEM) for nonlinear solid mechanics problems
- A node-based smoothed point interpolation method (NS-PIM) for thermoelastic problems with solution bounds
- Fracture analysis of cracks in magneto-electro-elastic solids by the MLPG
- A node-based smoothed point interpolation method for dynamic analysis of rotating flexible beams
- Acoustic simulation using \(\alpha\)-FEM with a general approach for reducing dispersion error
- Solutions for the magneto-electro-elastic plate using the scaled boundary finite element method
- The stable node-based smoothed finite element method for analyzing acoustic radiation problems
- Hybrid smoothed finite element method for acoustic problems
- Three-dimensional Green's functions in anisotropic magneto-electro-elastic bimaterials
- Coupling magneto-electro-elastic cell-based smoothed radial point interpolation method for static and dynamic characterization of MEE structures
- A nodal integration axisymmetric thin shell model using linear interpolation
- A copula-based perturbation stochastic method for fiber-reinforced composite structures with correlations
- Volumetric locking issue with uncertainty in the design of locally resonant acoustic metamaterials
- A coupling approach of state-based peridynamics with node-based smoothed finite element method
- Homogenization and multiscale stability analysis in finite magneto-electro-elasticity. Application to soft matter EE, ME and MEE composites
- Smoothed Point Interpolation Method for Elastoplastic Analysis
- A New Homogenization Formulation for Multifunctional Composites
- XFEM with Smoothing Technique for Static Fracture Mechanics in Three-Dimension
- Homogenization of magneto-electro-elastic multilaminated materials
- Three-dimensional Green's function and its derivative for materials with general anisotropic magneto-electro-elastic coupling
- A G space theory and a weakened weak (W2 ) form for a unified formulation of compatible and incompatible methods: Part I theory
- A G space theory and a weakened weak (W2 ) form for a unified formulation of compatible and incompatible methods: Part II applications to solid mechanics problems
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