Pages that link to "Item:Q2310283"
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The following pages link to Fourier series-based discrete element method for computational mechanics of irregular-shaped particles (Q2310283):
Displaying 17 items.
- Granular element method for computational particle mechanics (Q503323) (← links)
- A semianalytical Hertzian frictional contact model in 2D (Q823321) (← links)
- An energy-conserving contact theory for discrete element modelling of arbitrarily shaped particles: basic framework and general contact model (Q2020743) (← links)
- Signed distance field framework for unified DEM modeling of granular media with arbitrary particle shapes (Q2086031) (← links)
- A unified level set method for simulating mixed granular flows involving multiple non-spherical DEM models in complex structures (Q2138823) (← links)
- Multiscale modeling of thermo-mechanical responses of granular materials: a hierarchical continuum-discrete coupling approach (Q2186858) (← links)
- A novel deep learning-based modelling strategy from image of particles to mechanical properties for granular materials with CNN and BiLSTM (Q2237268) (← links)
- Metaball based discrete element method for general shaped particles with round features (Q2241896) (← links)
- A novel arcs-based discrete element modeling of arbitrary convex and concave 2D particles (Q2246257) (← links)
- Dynamic modelling and analysis for a flexible brush sampling mechanism (Q2683350) (← links)
- Revolutionizing granular matter simulations by high-performance ray tracing discrete element method for arbitrarily-shaped particles (Q6062471) (← links)
- A physically consistent discrete element method for arbitrary shapes using volume-interacting level sets (Q6116152) (← links)
- A thread-block-wise computational framework for large-scale hierarchical continuum-discrete modeling of granular media (Q6553262) (← links)
- A generic energy-conserving discrete element modeling strategy for concave particles represented by surface triangular meshes (Q6553963) (← links)
- A spherical-harmonic-based approach to discrete element modeling of irregular particles (Q6554133) (← links)
- A discretization-convergent level-set-discrete-element-method using a continuum-based contact formulation (Q6569934) (← links)
- A unified Minkowski sum model for largely deformed granular materials with arbitrary morphologies (Q6643593) (← links)