Pages that link to "Item:Q349970"
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The following pages link to Filtering material properties to improve FFT-based methods for numerical homogenization (Q349970):
Displaying 17 items.
- A comparative study on low-memory iterative solvers for FFT-based homogenization of periodic media (Q726919) (← links)
- Periodic smoothing splines for FFT-based solvers (Q2020866) (← links)
- FFT based numerical homogenization method for porous conductive materials (Q2021183) (← links)
- Numerical artifacts of fast Fourier transform solvers for elastic problems of multi-phase materials: their causes and reduction methods (Q2037494) (← links)
- Adaptation and validation of FFT methods for homogenization of lattice based materials (Q2060138) (← links)
- Multiscale coupling of FFT-based simulations with the LDC approach (Q2136751) (← links)
- A review of nonlinear FFT-based computational homogenization methods (Q2234259) (← links)
- A model order reduction method for computational homogenization at finite strains on regular grids using hyperelastic laminates to approximate interfaces (Q2308638) (← links)
- The composite voxel technique for inelastic problems (Q2309923) (← links)
- Guaranteed upper-lower bounds on homogenized properties by FFT-based Galerkin method (Q2631539) (← links)
- FFT phase-field model combined with cohesive composite voxels for fracture of composite materials with interfaces (Q2666107) (← links)
- FFT-based homogenization at finite strains using composite boxels (ComBo) (Q6042220) (← links)
- On the effectiveness of the Moulinec–Suquet discretization for composite materials (Q6091395) (← links)
- Numerical homogenization by an adaptive Fourier spectral method on non-uniform grids using optimal transport (Q6185212) (← links)
- Approximation of periodic Green's operator in real space using numerical integration and its use in fast Fourier transform-based micromechanical models (Q6554071) (← links)
- Assumed strain methods in micromechanics, laminate composite voxels and level sets (Q6592321) (← links)
- Imposing Dirichlet boundary conditions directly for FFT-based computational micromechanics (Q6661931) (← links)
