Coupled Thermal–Electrical–Mechanical Inhomogeneous Cell-Based Smoothed Finite Element Method for Transient Responses of Functionally Graded Piezoelectric Structures to Dynamic Loadings
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Publication:5111985
DOI10.1142/S0219876219500129OpenAlexW2913901346WikidataQ128527948 ScholiaQ128527948MaRDI QIDQ5111985
Liming Zhou, Liheng Wang, Shuhui Ren, Qixun Zhang, Guangwei Meng, Xiao-Lin Li
Publication date: 27 May 2020
Published in: International Journal of Computational Methods (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0219876219500129
transient responsesfunctionally graded piezoelectric materialsmulti-physics couplingcoupled thermal-electrical-mechanical inhomogeneous cell-based smoothed finite element methodmodified Wilson-\( \theta\) method
Cites Work
- 3D mass-redistributed finite element method in structural-acoustic interaction problems
- Modeling and analysis of piezoelectric beam with periodically variable cross-sections for vibration energy harvesting
- A variational principle and finite element formulation for multi-physics PLZT ceramics
- A cell-based smoothed finite element method using three-node shear-locking free Mindlin plate element (CS-FEM-MIN3) for dynamic response of laminated composite plates on viscoelastic foundation
- Two-dimensional generalized thermal shock problem of a thick piezoelectric plate of infinite extent
- A face-based smoothed finite element method (FS-FEM) for visco-elastoplastic analyses of 3D solids using tetrahedral mesh
- A smoothed finite element method for mechanics problems
- Multi-physics coupling field finite element analysis on giant magnetostrictive materials smart component
- An edge-based/node-based selective smoothed finite element method using tetrahedrons for cardiovascular tissues
- Acoustic simulation using \(\alpha\)-FEM with a general approach for reducing dispersion error
- Cell-based smoothed finite element method-virtual crack closure technique for a piezoelectric material of crack
- Hybrid smoothed finite element method for acoustic problems
- Transient piezothermoelasticity of a hexagonal plate of class 6 mm
- A generalized probabilistic edge-based smoothed finite element method for elastostatic analysis of Reissner-Mindlin plates
- An accurate and efficient scheme for acoustic-structure interaction problems based on unstructured mesh
- 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
- An efficient algorithm to analyze wave propagation in fluid/solid and solid/fluid phononic crystals
- Finite element method for generalized piezothermoelastic problems
- A mass-redistributed finite element method (MR-FEM) for acoustic problems using triangular mesh
- MID-FREQUENCY ACOUSTIC ANALYSIS USING EDGE-BASED SMOOTHED TETRAHEDRON RADIALPOINT INTERPOLATION METHODS
- A cell-based smoothed finite element method for kinematic limit analysis
- A theoretical study on the smoothed FEM (S-FEM) models: Properties, accuracy and convergence rates
- Adaptive analysis using the node-based smoothed finite element method (NS-FEM)
- A smoothed four-node piezoelectric element for analysis of two-dimensional smart structures
- A GENERALIZED GRADIENT SMOOTHING TECHNIQUE AND THE SMOOTHED BILINEAR FORM FOR GALERKIN FORMULATION OF A WIDE CLASS OF COMPUTATIONAL METHODS
- On the approximation in the smoothed finite element method (SFEM)
- A General Solution Technique for Piezothermoelasticity of Hexagonal Solids of Class 6mm in Cartesian Coordinates
- A Novel Pick-Out Theory and Technique for Constructing the Smoothed Derivatives of Functions for Numerical Methods
- Lower Bound of Vibration Modes Using the Node-Based Smoothed Finite Element Method (NS-FEM)
- F‐bar aided edge‐based smoothed finite element method using tetrahedral elements for finite deformation analysisof nearly incompressible solids
- Asymptotic computation for transient heat conduction performance of periodic porous materials in curvilinear coordinates by the second‐order two‐scale method
- A NORMED G SPACE AND WEAKENED WEAK (W2) FORMULATION OF A CELL-BASED SMOOTHED POINT INTERPOLATION METHOD
