Exact and approximate solutions of Riemann problems in non-linear elasticity
Journal of Computational Physics
An Eulerian method for multi-component problems in non-linear elasticity with sliding interfaces
Journal of Computational Physics
Discretization of hyperelasticity on unstructured mesh with a cell-centered Lagrangian scheme
Journal of Computational Physics
Journal of Computational Physics
Eulerian adaptive finite-difference method for high-velocity impact and penetration problems
Journal of Computational Physics
An Eulerian algorithm for coupled simulations of elastoplastic-solids and condensed-phase explosives
Journal of Computational Physics
Journal of Computational Physics
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We show how the partial differential equations governing elasticity can be written in fully conservative, first-order, Eulerian form. This permits investigation of wave solutions of the equations of elasticity by a combination of mathematical analysis and high-quality numerical methods based on Riemann solutions of the governing equations.