Reduced order mathematical homogenization method for polycrystalline microstructure with microstructurally small cracks
DOI10.1002/nme.7243zbMath1530.74065OpenAlexW4362576265MaRDI QIDQ6091394
Publication date: 24 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.7243
finite element methodcrystal plasticityreduced-order modelingdomain partitioning strategyeigendeformation computational homogenization
Brittle fracture (74R10) Crystalline structure (74E15) Finite element methods applied to problems in solid mechanics (74S05) Large-strain, rate-dependent theories of plasticity (74C20) Homogenization in equilibrium problems of solid mechanics (74Q05)
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Cites Work
- A model-reduction approach to the micromechanical analysis of polycrystalline materials
- Deformation texture prediction: from the Taylor model to the advanced LAMEL model
- Two-dimensional modeling of material failure in reinforced concrete by means of a continuum strong discontinuity approach
- Eigendeformation-based reduced order homogenization for failure analysis of heterogeneous materials
- Preprocessing and postprocessing for materials based on the homogenization method with adaptive finite element methods
- Simulation of the multi-scale convergence in computational homogenization approaches
- High-performance model reduction techniques in computational multiscale homogenization
- A deep material network for multiscale topology learning and accelerated nonlinear modeling of heterogeneous materials
- Multiscale analysis of solid, waffle, ribbed and hollowcore reinforced concrete slabs
- A GFEM-based reduced-order homogenization model for heterogeneous materials under volumetric and interfacial damage
- Self-consistent clustering analysis for multiscale modeling at finite strains
- Discrete eigenseparation-based reduced order homogenization method for failure modeling of composite materials
- Wavelet-enriched adaptive hierarchical FE model for coupled crystal plasticity-phase field modeling of crack propagation in polycrystalline microstructures
- A machine learning based plasticity model using proper orthogonal decomposition
- Large-deformation reduced order homogenization of polycrystalline materials
- Optimization clustering technique for piecewise uniform transformation field analysis homogenization of viscoplastic composites
- Self-consistent clustering analysis: an efficient multi-scale scheme for inelastic heterogeneous materials
- Deep material network with cohesive layers: multi-stage training and interfacial failure analysis
- Sparse and scalable eigenstrain-based reduced order homogenization models for polycrystal plasticity
- FFT-based solver for higher-order and multi-phase-field fracture models applied to strongly anisotropic brittle materials
- Transfer learning of deep material network for seamless structure-property predictions
- Reduced order variational multiscale enrichment method for elasto-viscoplastic problems
- Computational homogenization of composites experiencing plasticity, cracking and debonding phenomena
- Eigenstrain based reduced order homogenization for polycrystalline materials
- Inexact Schwarz-algebraic multigrid preconditioners for crack problems modeled by extended finite element methods
- Hybrid impotent-incompatible eigenstrain based homogenization
- Gmsh: A 3-D finite element mesh generator with built-in pre- and post-processing facilities
- Data-Driven Self-consistent Clustering Analysis of Heterogeneous Materials with Crystal Plasticity
- Towards a micromechanics-based inelastic and damage modeling of composites
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