Pages that link to "Item:Q608800"

The following pages link to An Eulerian hybrid WENO centered-difference solver for elastic-plastic solids (Q608800):

Displaying 30 items.

• A second order virtual node algorithm for Stokes flow problems with interfacial forces, discontinuous material properties and irregular domains (Q340885) (← links)
• Numerical simulation of elastic-plastic solid mechanics using an Eulerian stretch tensor approach and HLLD Riemann solver (Q348469) (← links)
• A comparative study of penalization and phase field methods for the solution of the diffusion equation in complex geometries (Q728943) (← links)
• A high-order cell-centered Lagrangian scheme for one-dimensional elastic-plastic problems (Q1646020) (← links)
• A coupled Eulerian-Lagrangian extended finite element formulation for simulating large deformations in hyperelastic media with moving free boundaries (Q1669315) (← links)
• Lax-Wendroff and TVD finite volume methods for unidimensional thermomechanical numerical simulations of impacts on elastic-plastic solids (Q1691890) (← links)
• A third-order moving mesh cell-centered scheme for one-dimensional elastic-plastic flows (Q1695342) (← links)
• On the equivalence between the multiplicative hyper-elasto-plasticity and the additive hypo-elasto-plasticity based on the modified kinetic logarithmic stress rate (Q1986340) (← links)
• A new and improved cut-cell-based sharp-interface method for simulating compressible fluid elastic-perfectly plastic solid interaction (Q1997987) (← links)
• A friction interface model for multi-material interactions in a Eulerian framework (Q2120745) (← links)
• 3D cell-centered Lagrangian second order scheme for the numerical modeling of hyperelasticity system (Q2189082) (← links)
• An interface-capturing Godunov method for the simulation of compressible solid-fluid problems (Q2221342) (← links)
• Lax-Wendroff schemes for elastic-plastic solids (Q2222406) (← links)
• A nominally second-order cell-centered Lagrangian scheme for simulating elastic-plastic flows on two-dimensional unstructured grids (Q2249368) (← links)
• Harten-Lax-van Leer-contact (HLLC) approximation Riemann solver with elastic waves for one-dimensional elastic-plastic problems (Q2363866) (← links)
• A Cartesian scheme for compressible multimaterial models in 3D (Q2375061) (← links)
• A unified high-order Eulerian method for continuum simulations of fluid flow and of elastic-plastic deformations in solids (Q2425281) (← links)
• A second-order virtual node algorithm for nearly incompressible linear elasticity in irregular domains (Q2446747) (← links)
• A diffuse-interface compact difference method for compressible multimaterial elastic-plastic flows (Q2670039) (← links)
• An extended Eulerian method for contacts in Godunov formulations (Q2952147) (← links)
• A Cell-Centered Lagrangian Scheme with an Elastic-Perfectly Plastic Solid Riemann Solver for Wave Propagations in Solids (Q5077119) (← links)
• A Second-Order Cell-Centered Lagrangian Method for Two-Dimensional Elastic-Plastic Flows (Q5158991) (← links)
• A Cartesian Scheme for Compressible Multimaterial Hyperelastic Models with Plasticity (Q5158997) (← links)
• An Approximate Riemann Solver for Fluid-Solid InteractionProblemswithMie-GrüneisenEquations of State (Q5162133) (← links)
• On the shock dynamics of weak converging shock waves in solid materials (Q6081948) (← links)
• Harten-Lax-van Leer-discontinuities with elastic waves (HLLD-e) approximate Riemann solver for two-dimensional elastic-plastic flows with slip/no-slip interface boundary conditions (Q6095950) (← links)
• A cell-centred Eulerian volume-of-fluid method for compressible multi-material flows (Q6119230) (← links)
• ADER discontinuous Galerkin Material Point Method (Q6148503) (← links)
• A high-order, localized-artificial-diffusivity method for Eulerian simulation of multi-material elastic-plastic deformation with strain hardening (Q6589865) (← links)
• A method to represent the strain hardening effect in the hyper-elastic model within a fully Eulerian framework (Q6615728) (← links)