Strategy for accurately and efficiently modelling an internal traction-free boundary based on the s-version finite element method: problem clarification and solutions verification
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Publication:2678559
DOI10.1016/j.cma.2022.115843OpenAlexW4312076156MaRDI QIDQ2678559
Tsutomu Fukui, Naoto Mitsume, Kazuki Shibanuma, Fumitaka Yasui, Tianyu He, Naoki Morita
Publication date: 23 January 2023
Published in: Computer Methods in Applied Mechanics and Engineering (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.cma.2022.115843
boundary conditionsextended finite element methods-version of the finite element methodinternal boundarytraction-free boundary
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- Isogeometric boundary element analysis using unstructured T-splines
- Hierarchical composite grid method for global-local analysis of laminated composite shells
- Multiscale finite element method for a locally nonperiodic heterogeneous medium
- A mathematical model and numerical method for studying platelet adhesion and aggregation during blood clotting
- A computational model of the cochlea using the immersed boundary method
- Composite grid method for hybrid systems
- Three-scale finite element analysis of heterogeneous media by asymptotic homogenization and mesh superposition methods
- An adaptive version of the immersed boundary method
- Interaction of oscillating filaments: A computational study
- Fast formation and assembly of finite element matrices with application to isogeometric linear elasticity
- Adaptive analysis of crack propagation in thin-shell structures via an isogeometric-meshfree moving least-squares approach
- Superposition-based coupling of peridynamics and finite element method
- Adaptive analysis using scaled boundary finite element method in 3D
- A unified framework for the computational comparison of adaptive mesh refinement strategies for all-quadrilateral and all-hexahedral meshes: locally adaptive multigrid methods versus h-adaptive methods
- On mesh refinement procedures for the virtual element method for two-dimensional elastic problems
- Adaptive mesh refinement for topology optimization with discrete geometric components
- Crack growth adaptive XIGA simulation in isotropic and orthotropic materials
- Dynamic crack propagation analysis based on the s-version of the finite element method
- Adaptive mesh refinement strategies in isogeometric analysis -- a computational comparison
- Flow patterns around heart valves: A numerical method
- Adaptive finite element modeling of phase-field fracture driven by hydrogen embrittlement
- S-version finite element strategy for accurately evaluating local stress in the vicinity of dynamically propagating crack front in 3D solid
- THE NUMERICAL MANIFOLD METHOD: A REVIEW
- The immersed boundary method
- A moving superimposed finite element method for structural topology optimization
- Crack growth analysis using mesh superposition technique and X-FEM
- The rs‐method for material failure simulations
- Hierarchical modelling of discontinuous fields
- The s-version of the finite element method
- Elastic crack growth in finite elements with minimal remeshing
- THEs-VERSION OF FINITE ELEMENT METHOD FOR LAMINATED COMPOSITES
- Finite cover method for linear and non-linear analyses of heterogeneous solids
- Arbitrary branched and intersecting cracks with the extended finite element method
- Non-planar 3D crack growth by the extended finite element and level sets-Part I: Mechanical model
- Combined extended and superimposed finite element method for cracks
- A finite element method for crack growth without remeshing
- Adaptive superposition of finite element meshes in elastodynamic problems
- Elasticity
- Modeling holes and inclusions by level sets in the extended finite element method
- Mesh superposition‐based multiscale stress analysis of composites using homogenization theory and re‐localization technique considering fiber location variation
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